Model Groups

This analysis, referred to as the MIPLIB Image Comparison (MIC) considers 992 of the instances in MIPILB 2017. Of these, 783 were assigned by MIPLIB to one of 238 model groups. These model groups are listed here. For each model group the submitter, description, and number of member instances are provided.

In addition to descriptive information, the model group composite (MGC) images are shown for each model group. An MGC image is a composite (or overlay) of the constraint coefficient matrix (CCM) images for each instance which belongs to the corresponding model group.

Click on any model group name to see a subset of the MIC's model-to-model comparison results for that group.

Available Model Groups

COMPOSITE OF MEMBER INSTANCE IMAGES
MODEL GROUP SUBMITTER DESCRIPTION Num. Instances Zeros are Black Zeros are White
1 2hopcds Austin Buchanan A problem in wireless networks. The objective is to select a minimum number of relay nodes so that any two nonadjacent nodes can communicate by way of the chosen relay nodes in at most s hops, where s is a problem input. The 2-hop case of this problem can be formulated as a set cover/hitting set problem with n binary variables and n^2 constraints: _{ k N(i) N(j) } x_k 1 for nonadjacent node pairs {i,j}. Despite the formulation's simplicity, models with as few as 120 variables are left unsolved after one hour using Gurobi 7.0.2. 1 2hopcds model group composite image, zeros are black 2hopcds model group composite image, zeros are white
2 30_70 J. Walser Geographic radar station allocation 3 30_70 model group composite image, zeros are black 30_70 model group composite image, zeros are white
3 8div Sascha Kurz Projective binary 8-divisible linear block codes A linear block code is called 8-divisible if the weights of its codewords are divisible by 8. It is called projective if there are no duplicate columns in the generator matrix. The possible lengths of 8-divisible linear block codes have been classified except for length n=59, where it is undecided whether such a linear code exists. The possible dimensions satisfy \\(10 \\le k \\le 20\\). Model 8div_n59_kXX contains the corresponding feasibility problem. Projective binary 8-divisible linear block codes occur as hole configurations of so-called partial solid spreads in finite geometry. Binary 4-divisible linear block codes have applications in physics. 3 8div model group composite image, zeros are black 8div model group composite image, zeros are white
4 ab MIPLIB submission pool Imported from the MIPLIB2010 submissions. 5 ab model group composite image, zeros are black ab model group composite image, zeros are white
5 acc-tight J. Walser ACC basketball scheduling model 3 acc-tight model group composite image, zeros are black acc-tight model group composite image, zeros are white
6 aflow T. Achterberg Arborescence flow problem on a graph with 40 nodes and edge density 0.9 2 aflow model group composite image, zeros are black aflow model group composite image, zeros are white
7 air G. Astfalk Airline crew scheduling set partitioning problem 3 air model group composite image, zeros are black air model group composite image, zeros are white
8 allcolor Domenico Salvagnin Prepack optimization model. 2 allcolor model group composite image, zeros are black allcolor model group composite image, zeros are white
9 amaze Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 3 amaze model group composite image, zeros are black amaze model group composite image, zeros are white
10 app Emilie Danna The archive contains 5 models coming from 3 applications.app1 is interesting because the continuous variables (w) drive the model.Some solvers have numerical problems on app2 models: some solutions found violate the constraints by a small amount.app2 and app3 models are easy to solve. But they don't solve fast enough for the time limit I have in mind so I'd like to propose them for inclusion in MIPLIB. 5 app model group composite image, zeros are black app model group composite image, zeros are white
11 assign1 Robert Fourer Imported from the MIPLIB2010 submissions. 2 assign1 model group composite image, zeros are black assign1 model group composite image, zeros are white
12 bab Elmar Swarat Vehicle routing with profit and an integrated crew scheduling like bab2 - bab5. Models differ in multi-commodity-flow formulation (path oder arc formulation) or time discretization and some are quite easy to solve while others (bab2, bab3 and bab6) are very difficult. 5 bab model group composite image, zeros are black bab model group composite image, zeros are white
13 bc MIPLIB submission pool Imported from the MIPLIB2010 submissions. 1 bc model group composite image, zeros are black bc model group composite image, zeros are white
14 beasley F. Ortega, L. Wolsey Fixed cost network flow problems 3 beasley model group composite image, zeros are black beasley model group composite image, zeros are white
15 binpack Simon Felix Feasability-only 3D bin packing with additional constraints 5 binpack model group composite image, zeros are black binpack model group composite image, zeros are white
16 blp M. Lübbecke Railway line planning model. Solved using CPLEX 12.3 (12 threads) on an Intel Xeon X5650 @ 2.67GHz, 12MB cache, 24GB RAM in 4947.5 sec.\xa0Solved using Gurobi 4.6.1 (12 threads) in 1867.9 sec. 4 blp model group composite image, zeros are black blp model group composite image, zeros are white
17 bmocbd Sean MacDermant BMOCBD2 2 bmocbd model group composite image, zeros are black bmocbd model group composite image, zeros are white
18 bnatt Tatsuya Akutsu We are submitting ILP data for identification of a singletonattractor in a Boolean newtork, which is a well-known problemin computational systems biology.This problem is known to be NP-hard and we developed a methodto transform an model of the problem to an integer linearprogram (ILP).We used ILPs from artificially generated Boolean networks ofindegree 3.The size of the networks are: 350, 400, 500.Even for the case of 500, we could not find a solution within6 hours using CPLEX 11.2 on a PC with XEON 5470 3.33GHz CPU.(This ILP corresponds to the case of size=350.File format is (zipped) CPLEX LP format.)The details of the method appeared in:T. Akutsu, M. Hayashida and T. Tamura, Integer programming-basedmethods for attractor detection and control of Boolean networks,Proc. The combined 48th IEEE Conference on Decision and Controland 28th Chinese Control Conference (IEEE CDC/CCC 2009), 5610-5617, 2009. 2 bnatt model group composite image, zeros are black bnatt model group composite image, zeros are white
19 bppc Manuel Iori The models that we attach solve the "bar-relaxation", also known as the "Bin Packing Problem with Contiguity" or the "P||Cmax with contiguity". This is one of the most interesting relaxations for two dimensional cutting and packing problems. Its solution by means of an ILP software is the bottleneck of the primal decomposition methods that we attempted in the paper cited below. In detail, the files correspond to model (12)-(15) in the paper, applied to the models of the Classes 4, 6 and 8 by Martello and Vigo (Management Science, 1998). 5 bppc model group composite image, zeros are black bppc model group composite image, zeros are white
20 c1s1 M. Vyve, Y. Pochet Lot sizing model. 3 c1s1 model group composite image, zeros are black c1s1 model group composite image, zeros are white
21 chromaticindex Pierre Le Bodic Simple edge-coloring model on chains of Petersen-like subgraphs, designed to fool MIP solvers into producing very large Branch-and-Bound trees. 5 chromaticindex model group composite image, zeros are black chromaticindex model group composite image, zeros are white
22 cmflsp Andrea Arias Capacitated Multi-Family Lot-Sizing Problem 5 cmflsp model group composite image, zeros are black cmflsp model group composite image, zeros are white
23 control Qie He Optimal control of a discrete-time switched system model Numerically challenging. Different solvers report this model as solved to optimality, infeasible, or unbounded. 3 control model group composite image, zeros are black control model group composite image, zeros are white
24 core A. Caprara, M. Fischetti, P. Toth Set covering model coming from Italian railway models 4 core model group composite image, zeros are black core model group composite image, zeros are white
25 coursetimetabling Matias Sørensen Models comp01-21 of curriculum based course timetabling from the International Timetabling Competition 2007. These are time-assignment models (Stage I of the decomposed model), which are smaller than the full model, but still hard to solve. 5 coursetimetabling model group composite image, zeros are black coursetimetabling model group composite image, zeros are white
26 cryptanalysis Gleb Belov Linearized Constraint Programming models of the MiniZinc Challenges 2012-2016. I should be able to produce versions with indicator constraints supported by Gurobi and CPLEX, however don't know if you can use them and if there is a standard format. These MPS were produced by Gurobi 7.0.2 using the MiniZinc develop branch on eb536656062ca13325a96b5d0881742c7d0e3c38 2 cryptanalysis model group composite image, zeros are black cryptanalysis model group composite image, zeros are white
27 csched Tallys Yunes Cumulative scheduling problem model 3 csched model group composite image, zeros are black csched model group composite image, zeros are white
28 cta Jordi Castro Set of MILP models of the CTA (Controlled Tabular Adjustment) problem, a method to protect statistical tabular data, belonging to the field of SDC (Statistical Disclosure Control). Raw data of models are real or pseudo-real, provided by several National Statistical Agencies. We generated the CTA problem for these data. 5 cta model group composite image, zeros are black cta model group composite image, zeros are white
29 cvs Michael Bastubbe Capacitated vertex separator problem on randomly generated hypergraph with 128 vertices and 89 hyperedges in at most 16 components each including at most 8 vertices. solved with default GCG/Soplex in about 2000 seconds. 5 cvs model group composite image, zeros are black cvs model group composite image, zeros are white
30 dano Daniel Bienstock Telecommunications applications 5 dano model group composite image, zeros are black dano model group composite image, zeros are white
31 diameterc Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 2 diameterc model group composite image, zeros are black diameterc model group composite image, zeros are white
32 drayage F. Jordan Srour The .rar file contains three folders: 1) R_mps with all of the models (165, organized into 5 groups R0_, R25_, R50_, R75_, and R100_*), 2) results_and_runtimes with datafiles on the runtime and results, and 3) doc with documentation on the models in the form of a pdf. 1 drayage model group composite image, zeros are black drayage model group composite image, zeros are white
33 dws Philipp Leise MILP for designing a decentralized water supply system for drinking water in skyscrapers. The nonlinear characteristics of pumps are integrated with the help of an aggregated convex combination. The models vary in the total number of floors and load scenarios for water demand. First stage variables represent the layout decisions, second stage variables represent the operational parameters, such as the continuous rotating speed of pumps or binary switching decisions. 5 dws model group composite image, zeros are black dws model group composite image, zeros are white
34 eil J. Linderoth Set partitioning problem approximation for capicated vehicle routing problem model from TSPLIB 3 eil model group composite image, zeros are black eil model group composite image, zeros are white
35 elitserienhandball Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 4 elitserienhandball model group composite image, zeros are black elitserienhandball model group composite image, zeros are white
36 enlight A. Zymolka Model to solve model of a combinatorial game ``EnLight'' Imported from the MIPLIB2010 submissions. 5 enlight model group composite image, zeros are black enlight model group composite image, zeros are white
37 evaprime Yoshihiro Kanno MILP approach to generate structures with negative thermal expansion coefficients 2 evaprime model group composite image, zeros are black evaprime model group composite image, zeros are white
38 exp_and_fc MIPLIB submission pool Imported from the MIPLIB2010 submissions. 5 exp_and_fc model group composite image, zeros are black exp_and_fc model group composite image, zeros are white
39 f2gap Salim Haddadi Restrictions of well-known hard generalized assignment problem models (D10400,D20400,D40400,D15900,D30900,D60900,D201600,D401600,D801600) 4 f2gap model group composite image, zeros are black f2gap model group composite image, zeros are white
40 fastxgemm Laurent Sorber Naive multiplication of two N by N matrices requires N^3 scalar multiplications. For N=2, Strassen showed that it could be done in only R=7 < 8=N^3 multiplications. For N=3, it is known that 19 <= R <= 23, and for N=4 it is known that 34 <= R <= 49. This repository contains code that generates a mixed-integer linear program (MILP) formulation of the fast matrix multiplication problem for finding solutions with R < N^3 and proving that they are optimal. For a more detailed description, see the accompanying manuscript. 5 fastxgemm model group composite image, zeros are black fastxgemm model group composite image, zeros are white
41 fhnw-bin Simon Felix Scheduling/assignment for an industrial production pipeline 3 fhnw-bin model group composite image, zeros are black fhnw-bin model group composite image, zeros are white
42 fhnw-sq Simon Felix Combinatorial toy fesability problem: Magic square. Models 1 & 2 are feasible, model 3 is unknown. 2 fhnw-sq model group composite image, zeros are black fhnw-sq model group composite image, zeros are white
43 fillomino Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 1 fillomino model group composite image, zeros are black fillomino model group composite image, zeros are white
44 fixed-cost-network-flow MIPLIB submission pool Imported from the MIPLIB2010 submissions. 5 fixed-cost-network-flow model group composite image, zeros are black fixed-cost-network-flow model group composite image, zeros are white
45 fjsp Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 1 fjsp model group composite image, zeros are black fjsp model group composite image, zeros are white
46 gasprod Andrew Stamps Production planning model of a second industrial gas system. Two model models included. 5 gasprod model group composite image, zeros are black gasprod model group composite image, zeros are white
47 generated Simon Bowly Randomly generated integer and binary programming models. These results are part of an early phase of work aimed at generating diverse and challenging MIP models for experimental testing. We have aimed to produce small integer and binary programming models which are reasonably difficult to solve and have varied structure, eliciting a range of behaviour in state of the art algorithms. 5 generated model group composite image, zeros are black generated model group composite image, zeros are white
48 genus Stephan Beyer Minimum Genus model, with symmetry breaking constraints, of g.31.8 (undirected) of the AT&T Graphs by Stephen C. North. 5 genus model group composite image, zeros are black genus model group composite image, zeros are white
49 ger50 C. Raack Multi-layer network design problem using a link-flow formulation over a path-flow formulation. 3 ger50 model group composite image, zeros are black ger50 model group composite image, zeros are white
50 gfd-schedule Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 3 gfd-schedule model group composite image, zeros are black gfd-schedule model group composite image, zeros are white
51 ghoulomb Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 1 ghoulomb model group composite image, zeros are black ghoulomb model group composite image, zeros are white
52 gmu Nora Konnyu Timber harvest scheduling model These are harvest scheduling models of hypothetical forest planning problems where net timber revenues are maximized over a planning horizon subject to four sets of constraints: 1. Each management unit can be harvested only once over the planning horizon, 2. Volume harvested in one planning period should not be less or more than some portion of that in the preceding period, 3. Area-weighted average age of the forest by the end of the plan should notbe less than a certain target age. 4. Clearcut size in any planning period has to be below a specific limit. Decision variable are management units and generalized management units (group of management units with a combined area not exceeding the limit on clearcut size) and can be either fully harvested or left untouched in any planning period, therefore there is a binary restriction on the decision variables. 5 gmu model group composite image, zeros are black gmu model group composite image, zeros are white
53 graphdraw Cézar Augusto Nascimento e Silva In the Graph Drawing problem a set of symbols must be placed in a plane and their connections routed. The objective is to produce aesthetically pleasant, easy to read diagrams. As a primary concern one usually tries to minimize edges crossing, edges' length, waste of space and number of bents in the connections. When formulated with these constraints the problem becomes NP-Hard . In practice many additional complicating requirements can be included, such as non-uniform sizes for symbols. Thus, some heuristics such as the generalized force-direct method and Simulated Annealing have been proposed to tackle this problem. uses a grid structure to approach the Entity-Relationship (ER) drawing problem, emphasizing the differences between ER drawing and the more classical circuit drawing problems. presented different ways of producing graph layouts (e.g.: tree, orthogonal, visibility representations, hierarchic, among others) for general graphs with applications on different subjects. The ability to automatically produce high quality layouts is very important in many applications, one of these is Software Engineering: the availability of easy to understand ER diagrams, for model, can improve the time needed for developers to master database models and increase their productivity. Our solution approach involves two phases: (\\(i\\)) firstly the optimal placement of entities is solved, i.e.: entities are positioned so as to minimize the distances between connected entities; and (\\(ii\\)) secondly, edges are routed minimizing bends and avoiding the inclusion of connectors too close. We present the model for the first phase of our problem. 5 graphdraw model group composite image, zeros are black graphdraw model group composite image, zeros are white
54 graphs Michael Bastubbe Packing Cuts in Undirected Graphs. Models are described in 4.1. 5 graphs model group composite image, zeros are black graphs model group composite image, zeros are white
55 hgms Jesus Rodriguez Maintenance scheduling of generators in hydropower systems 3 hgms model group composite image, zeros are black hgms model group composite image, zeros are white
56 huefner Falk Hueffner The NP-hard Balanced Subgraph problem (variant of MaxCut) encoded as ILPs. Real-world models from two applications from bioinformatics, finding monotone subsystems in gene regulatory networks (http://dx.doi.org/10.1007/s10878-009-9212-2) and finding optimal layouts of tanglegrams (http://dx.doi.org/10.1007/978-3-642-11269-0). 3 huefner model group composite image, zeros are black huefner model group composite image, zeros are white
57 hypothyroid Gleb Belov Linearized Constraint Programming models of the MiniZinc Challenges 2012-2016. I should be able to produce versions with indicator constraints supported by Gurobi and CPLEX, however don't know if you can use them and if there is a standard format. These MPS were produced by Gurobi 7.0.2 using the MiniZinc develop branch on eb536656062ca13325a96b5d0881742c7d0e3c38 1 hypothyroid model group composite image, zeros are black hypothyroid model group composite image, zeros are white
58 iis Marc Pfetsch 23 "middlehard" Set-Covering Models for MIPLIB: they have a small number of variables compared to the number of constraints and CPLEX 12.1 needs about one hour to solve them.For more information, have a look into the readme file which explains how the models can be created. 2 iis model group composite image, zeros are black iis model group composite image, zeros are white
59 independentset Toni Sorrell These models are based on Neil Sloane's Challenge problems: Independent Sets in Graphs. 4 independentset model group composite image, zeros are black independentset model group composite image, zeros are white
60 ivu S. Weider Set partitioning model resulting from a column generation algorithm used for duty scheduling in public transportation. Solved in June 2014 using CPLEX 12.6 with 48 threads in about 25 days. 2 ivu model group composite image, zeros are black ivu model group composite image, zeros are white
61 k1mushroom Gleb Belov Linearized Constraint Programming models of the MiniZinc Challenges 2012-2016. I should be able to produce versions with indicator constraints supported by Gurobi and CPLEX, however don't know if you can use them and if there is a standard format. These MPS were produced by Gurobi 7.0.2 using the MiniZinc develop branch on eb536656062ca13325a96b5d0881742c7d0e3c38 2 k1mushroom model group composite image, zeros are black k1mushroom model group composite image, zeros are white
62 l2p Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 3 l2p model group composite image, zeros are black l2p model group composite image, zeros are white
63 lectsched Harald Schilly University lecture scheduling model 5 lectsched model group composite image, zeros are black lectsched model group composite image, zeros are white
64 map Kiyan Ahmadizadeh Land parcel selection problems motivated by Red-Cockaded Woodpecker conservation problem 1 map model group composite image, zeros are black map model group composite image, zeros are white
65 mapping Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 1 mapping model group composite image, zeros are black mapping model group composite image, zeros are white
66 mario Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 1 mario model group composite image, zeros are black mario model group composite image, zeros are white
67 maritime Dimitri Papageorgiou Maritime Inventory Routing Problems: Jiang-Grossmann Models. These models are available at https://mirplib.scl.gatech.edu/models, along with a host of additional information such as the underlying data used to generate the model, best known upper and lower bounds, and more. They involve a single product maritime inventory routing problem and explore the use of continuous and discrete time models. A continuous-time model based on time slots for single docks is used for some models. A model based on event points to handle parallel docks is used in others. A discrete time model based on a single commodity fixed-charge network flow problem (FCNF) is used for other models. All the models are solved for multiple randomly generated models of different problems to compare their computational efficiency. 5 maritime model group composite image, zeros are black maritime model group composite image, zeros are white
68 markshare G. Cornuéjols, M. Dawande Market sharing problem 4 markshare model group composite image, zeros are black markshare model group composite image, zeros are white
69 maxfeassub Marc Pfetsch Set covering problems arising from a Benders algorithm for finding maximum feasible subsystems. More details on the generation is given in the README file in the tarball. 1 maxfeassub model group composite image, zeros are black maxfeassub model group composite image, zeros are white
70 mc F. Ortega, L. Wolsey Fixed cost network flow problems 1 mc model group composite image, zeros are black mc model group composite image, zeros are white
71 mik_250 MIPLIB submission pool Imported from the MIPLIB2010 submissions. 1 mik_250 model group composite image, zeros are black mik_250 model group composite image, zeros are white
72 milo Tamas Terlaky The models come from structural design optimization where the objective is to minimize the total weight of 2 and 3 dimensional cantilevers. The 2D examples are simpler, and GuRobi can solve the 40_1 and 58_1 models, while struggles with 75_1. The 3D examples are more challenging. The x_0 and x_1 models are two different modeling of the same identical problems, so their optimal value is the same. The 1_x and 2_x problems are solved by GuRoBi, the 3_x and 4_x are not solved in reasonable time. 5 milo model group composite image, zeros are black milo model group composite image, zeros are white
73 mine Andreas Bley Multi-period mine production scheduling model 2 mine model group composite image, zeros are black mine model group composite image, zeros are white
74 misc MIPLIB submission pool Imported from the MIPLIB2010 submissions. 3 misc model group composite image, zeros are black misc model group composite image, zeros are white
75 mod MIPLIB submission pool Imported from the MIPLIB2010 submissions. 3 mod model group composite image, zeros are black mod model group composite image, zeros are white
76 momentum T. Koch Snapshot based UMTS planning problem, having a very wide dynamic range in the matrix coefficients and tending to be numerically unstable. Solved with Gurobi 4.5.1 on a 12-core Linux system in 3590.41 sec. 3 momentum model group composite image, zeros are black momentum model group composite image, zeros are white
77 mrcpspj Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 3 mrcpspj model group composite image, zeros are black mrcpspj model group composite image, zeros are white
78 mspsp Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 2 mspsp model group composite image, zeros are black mspsp model group composite image, zeros are white
79 n37 J. Aronson Fixed charge transportation problem 1 n37 model group composite image, zeros are black n37 model group composite image, zeros are white
80 neos-pseudoapplication-1 NEOS Server Submission Imported from the MIPLIB2010 submissions. 1 neos-pseudoapplication-1 model group composite image, zeros are black neos-pseudoapplication-1 model group composite image, zeros are white
81 neos-pseudoapplication-10 NEOS Server Submission Collection of anonymous submissions to the NEOS Server for Optimization 3 neos-pseudoapplication-10 model group composite image, zeros are black neos-pseudoapplication-10 model group composite image, zeros are white
82 neos-pseudoapplication-100 NEOS Server Submission Model coming from the NEOS Server with unknown application 3 neos-pseudoapplication-100 model group composite image, zeros are black neos-pseudoapplication-100 model group composite image, zeros are white
83 neos-pseudoapplication-101 NEOS Server Submission Model coming from the NEOS Server with unknown application. Infeasibility claimed by CPLEX 12.6 and CPLEX 12.6.1 with extreme numerical caution emphasi after 4 and 2 hours computation, respectively. 2 neos-pseudoapplication-101 model group composite image, zeros are black neos-pseudoapplication-101 model group composite image, zeros are white
84 neos-pseudoapplication-102 Hans Mittelmann Seem to be VRP output from 2-hour runs of Gurobi on 12 threads is included 5 neos-pseudoapplication-102 model group composite image, zeros are black neos-pseudoapplication-102 model group composite image, zeros are white
85 neos-pseudoapplication-103 Hans Mittelmann Collection of anonymous submissions to the NEOS Server for Optimization 2 neos-pseudoapplication-103 model group composite image, zeros are black neos-pseudoapplication-103 model group composite image, zeros are white
86 neos-pseudoapplication-104 Jeff Linderoth (None provided) 5 neos-pseudoapplication-104 model group composite image, zeros are black neos-pseudoapplication-104 model group composite image, zeros are white
87 neos-pseudoapplication-105 Jeff Linderoth (None provided) 5 neos-pseudoapplication-105 model group composite image, zeros are black neos-pseudoapplication-105 model group composite image, zeros are white
88 neos-pseudoapplication-106 Hans Mittelmann Collection of anonymous submissions to the NEOS Server for Optimization 4 neos-pseudoapplication-106 model group composite image, zeros are black neos-pseudoapplication-106 model group composite image, zeros are white
89 neos-pseudoapplication-107 Jeff Linderoth (None provided) 1 neos-pseudoapplication-107 model group composite image, zeros are black neos-pseudoapplication-107 model group composite image, zeros are white
90 neos-pseudoapplication-108 NEOS Server Submission Model coming from the NEOS Server with unknown application 1 neos-pseudoapplication-108 model group composite image, zeros are black neos-pseudoapplication-108 model group composite image, zeros are white
91 neos-pseudoapplication-109 Jeff Linderoth (None provided) 1 neos-pseudoapplication-109 model group composite image, zeros are black neos-pseudoapplication-109 model group composite image, zeros are white
92 neos-pseudoapplication-11 NEOS Server Submission Imported from the MIPLIB2010 submissions. 3 neos-pseudoapplication-11 model group composite image, zeros are black neos-pseudoapplication-11 model group composite image, zeros are white
93 neos-pseudoapplication-110 Jeff Linderoth (None provided) 5 neos-pseudoapplication-110 model group composite image, zeros are black neos-pseudoapplication-110 model group composite image, zeros are white
94 neos-pseudoapplication-12 NEOS Server Submission Imported from the MIPLIB2010 submissions. 5 neos-pseudoapplication-12 model group composite image, zeros are black neos-pseudoapplication-12 model group composite image, zeros are white
95 neos-pseudoapplication-13 NEOS Server Submission Model coming from the NEOS Server with unknown application 5 neos-pseudoapplication-13 model group composite image, zeros are black neos-pseudoapplication-13 model group composite image, zeros are white
96 neos-pseudoapplication-14 Jeff Linderoth (None provided) 2 neos-pseudoapplication-14 model group composite image, zeros are black neos-pseudoapplication-14 model group composite image, zeros are white
97 neos-pseudoapplication-15 NEOS Server Submission Imported from the MIPLIB2010 submissions. 5 neos-pseudoapplication-15 model group composite image, zeros are black neos-pseudoapplication-15 model group composite image, zeros are white
98 neos-pseudoapplication-17 Jeff Linderoth (None provided) 5 neos-pseudoapplication-17 model group composite image, zeros are black neos-pseudoapplication-17 model group composite image, zeros are white
99 neos-pseudoapplication-19 Hans Mittelmann similar to model ns5223573 submitted in January Solved with ParaSCIP in 525353 seconds with 71 solvers(72 cores). 3 neos-pseudoapplication-19 model group composite image, zeros are black neos-pseudoapplication-19 model group composite image, zeros are white
100 neos-pseudoapplication-2 NEOS Server Submission Imported from the MIPLIB2010 submissions. 1 neos-pseudoapplication-2 model group composite image, zeros are black neos-pseudoapplication-2 model group composite image, zeros are white
101 neos-pseudoapplication-20 Jeff Linderoth (None provided) 1 neos-pseudoapplication-20 model group composite image, zeros are black neos-pseudoapplication-20 model group composite image, zeros are white
102 neos-pseudoapplication-21 NEOS Server Submission Imported from the MIPLIB2010 submissions. 1 neos-pseudoapplication-21 model group composite image, zeros are black neos-pseudoapplication-21 model group composite image, zeros are white
103 neos-pseudoapplication-22 Jeff Linderoth (None provided) 2 neos-pseudoapplication-22 model group composite image, zeros are black neos-pseudoapplication-22 model group composite image, zeros are white
104 neos-pseudoapplication-23 NEOS Server Submission Imported from the MIPLIB2010 submissions. 2 neos-pseudoapplication-23 model group composite image, zeros are black neos-pseudoapplication-23 model group composite image, zeros are white
105 neos-pseudoapplication-24 Jeff Linderoth (None provided) 4 neos-pseudoapplication-24 model group composite image, zeros are black neos-pseudoapplication-24 model group composite image, zeros are white
106 neos-pseudoapplication-25 NEOS Server Submission Model coming from the NEOS Server with unknown application 5 neos-pseudoapplication-25 model group composite image, zeros are black neos-pseudoapplication-25 model group composite image, zeros are white
107 neos-pseudoapplication-26 NEOS Server Submission Imported from the MIPLIB2010 submissions. 4 neos-pseudoapplication-26 model group composite image, zeros are black neos-pseudoapplication-26 model group composite image, zeros are white
108 neos-pseudoapplication-27 NEOS Server Submission Imported from the MIPLIB2010 submissions. 1 neos-pseudoapplication-27 model group composite image, zeros are black neos-pseudoapplication-27 model group composite image, zeros are white
109 neos-pseudoapplication-29 Hans Mittelmann Collection of anonymous submissions to the NEOS Server for Optimization 3 neos-pseudoapplication-29 model group composite image, zeros are black neos-pseudoapplication-29 model group composite image, zeros are white
110 neos-pseudoapplication-3 NEOS Server Submission Imported from the MIPLIB2010 submissions. 5 neos-pseudoapplication-3 model group composite image, zeros are black neos-pseudoapplication-3 model group composite image, zeros are white
111 neos-pseudoapplication-30 Jeff Linderoth (None provided) 5 neos-pseudoapplication-30 model group composite image, zeros are black neos-pseudoapplication-30 model group composite image, zeros are white
112 neos-pseudoapplication-31 Jeff Linderoth (None provided) 5 neos-pseudoapplication-31 model group composite image, zeros are black neos-pseudoapplication-31 model group composite image, zeros are white
113 neos-pseudoapplication-32 NEOS Server Submission Imported from the MIPLIB2010 submissions. 4 neos-pseudoapplication-32 model group composite image, zeros are black neos-pseudoapplication-32 model group composite image, zeros are white
114 neos-pseudoapplication-34 NEOS Server Submission Model coming from the NEOS Server with unknown application 5 neos-pseudoapplication-34 model group composite image, zeros are black neos-pseudoapplication-34 model group composite image, zeros are white
115 neos-pseudoapplication-35 Jeff Linderoth (None provided) 3 neos-pseudoapplication-35 model group composite image, zeros are black neos-pseudoapplication-35 model group composite image, zeros are white
116 neos-pseudoapplication-36 Jeff Linderoth (None provided) 2 neos-pseudoapplication-36 model group composite image, zeros are black neos-pseudoapplication-36 model group composite image, zeros are white
117 neos-pseudoapplication-37 Jeff Linderoth (None provided) 5 neos-pseudoapplication-37 model group composite image, zeros are black neos-pseudoapplication-37 model group composite image, zeros are white
118 neos-pseudoapplication-38 Jeff Linderoth (None provided) 5 neos-pseudoapplication-38 model group composite image, zeros are black neos-pseudoapplication-38 model group composite image, zeros are white
119 neos-pseudoapplication-4 Jeff Linderoth (None provided) 2 neos-pseudoapplication-4 model group composite image, zeros are black neos-pseudoapplication-4 model group composite image, zeros are white
120 neos-pseudoapplication-40 Jeff Linderoth (None provided) 1 neos-pseudoapplication-40 model group composite image, zeros are black neos-pseudoapplication-40 model group composite image, zeros are white
121 neos-pseudoapplication-41 Jeff Linderoth (None provided) 2 neos-pseudoapplication-41 model group composite image, zeros are black neos-pseudoapplication-41 model group composite image, zeros are white
122 neos-pseudoapplication-42 Jeff Linderoth (None provided) 2 neos-pseudoapplication-42 model group composite image, zeros are black neos-pseudoapplication-42 model group composite image, zeros are white
123 neos-pseudoapplication-43 Jeff Linderoth (None provided) 4 neos-pseudoapplication-43 model group composite image, zeros are black neos-pseudoapplication-43 model group composite image, zeros are white
124 neos-pseudoapplication-44 Jeff Linderoth (None provided) 5 neos-pseudoapplication-44 model group composite image, zeros are black neos-pseudoapplication-44 model group composite image, zeros are white
125 neos-pseudoapplication-45 Jeff Linderoth (None provided) 4 neos-pseudoapplication-45 model group composite image, zeros are black neos-pseudoapplication-45 model group composite image, zeros are white
126 neos-pseudoapplication-46 NEOS Server Submission Imported from the MIPLIB2010 submissions. 5 neos-pseudoapplication-46 model group composite image, zeros are black neos-pseudoapplication-46 model group composite image, zeros are white
127 neos-pseudoapplication-47 NEOS Server Submission Imported from the MIPLIB2010 submissions. 4 neos-pseudoapplication-47 model group composite image, zeros are black neos-pseudoapplication-47 model group composite image, zeros are white
128 neos-pseudoapplication-48 NEOS Server Submission Imported from the MIPLIB2010 submissions. 5 neos-pseudoapplication-48 model group composite image, zeros are black neos-pseudoapplication-48 model group composite image, zeros are white
129 neos-pseudoapplication-49 NEOS Server Submission Imported from the MIPLIB2010 submissions. 3 neos-pseudoapplication-49 model group composite image, zeros are black neos-pseudoapplication-49 model group composite image, zeros are white
130 neos-pseudoapplication-5 NEOS Server Submission Imported from the MIPLIB2010 submissions. 5 neos-pseudoapplication-5 model group composite image, zeros are black neos-pseudoapplication-5 model group composite image, zeros are white
131 neos-pseudoapplication-50 NEOS Server Submission Model coming from the NEOS Server with unknown application 3 neos-pseudoapplication-50 model group composite image, zeros are black neos-pseudoapplication-50 model group composite image, zeros are white
132 neos-pseudoapplication-51 NEOS Server Submission Model coming from the NEOS Server with unknown application 5 neos-pseudoapplication-51 model group composite image, zeros are black neos-pseudoapplication-51 model group composite image, zeros are white
133 neos-pseudoapplication-52 Jeff Linderoth (None provided) 4 neos-pseudoapplication-52 model group composite image, zeros are black neos-pseudoapplication-52 model group composite image, zeros are white
134 neos-pseudoapplication-53 Hans Mittelmann NEOS submission with known submitter 1 neos-pseudoapplication-53 model group composite image, zeros are black neos-pseudoapplication-53 model group composite image, zeros are white
135 neos-pseudoapplication-54 Jeff Linderoth (None provided) 1 neos-pseudoapplication-54 model group composite image, zeros are black neos-pseudoapplication-54 model group composite image, zeros are white
136 neos-pseudoapplication-56 Jeff Linderoth (None provided) 5 neos-pseudoapplication-56 model group composite image, zeros are black neos-pseudoapplication-56 model group composite image, zeros are white
137 neos-pseudoapplication-57 Jeff Linderoth (None provided) 5 neos-pseudoapplication-57 model group composite image, zeros are black neos-pseudoapplication-57 model group composite image, zeros are white
138 neos-pseudoapplication-58 Jeff Linderoth (None provided) 4 neos-pseudoapplication-58 model group composite image, zeros are black neos-pseudoapplication-58 model group composite image, zeros are white
139 neos-pseudoapplication-59 Jeff Linderoth (None provided) 5 neos-pseudoapplication-59 model group composite image, zeros are black neos-pseudoapplication-59 model group composite image, zeros are white
140 neos-pseudoapplication-6 Jeff Linderoth (None provided) 5 neos-pseudoapplication-6 model group composite image, zeros are black neos-pseudoapplication-6 model group composite image, zeros are white
141 neos-pseudoapplication-60 NEOS Server Submission Model coming from the NEOS Server with unknown application 2 neos-pseudoapplication-60 model group composite image, zeros are black neos-pseudoapplication-60 model group composite image, zeros are white
142 neos-pseudoapplication-61 NEOS Server Submission Imported from the MIPLIB2010 submissions. 4 neos-pseudoapplication-61 model group composite image, zeros are black neos-pseudoapplication-61 model group composite image, zeros are white
143 neos-pseudoapplication-62 Hans Mittelmann Collection of anonymous submissions to the NEOS Server for Optimization 5 neos-pseudoapplication-62 model group composite image, zeros are black neos-pseudoapplication-62 model group composite image, zeros are white
144 neos-pseudoapplication-63 Jeff Linderoth (None provided) 1 neos-pseudoapplication-63 model group composite image, zeros are black neos-pseudoapplication-63 model group composite image, zeros are white
145 neos-pseudoapplication-64 Hans Mittelmann Collection of anonymous submissions to the NEOS Server for Optimization 2 neos-pseudoapplication-64 model group composite image, zeros are black neos-pseudoapplication-64 model group composite image, zeros are white
146 neos-pseudoapplication-65 NEOS Server Submission Imported from the MIPLIB2010 submissions. 1 neos-pseudoapplication-65 model group composite image, zeros are black neos-pseudoapplication-65 model group composite image, zeros are white
147 neos-pseudoapplication-66 NEOS Server Submission Imported from the MIPLIB2010 submissions. 2 neos-pseudoapplication-66 model group composite image, zeros are black neos-pseudoapplication-66 model group composite image, zeros are white
148 neos-pseudoapplication-67 Jeff Linderoth (None provided) 4 neos-pseudoapplication-67 model group composite image, zeros are black neos-pseudoapplication-67 model group composite image, zeros are white
149 neos-pseudoapplication-69 Jeff Linderoth (None provided) 2 neos-pseudoapplication-69 model group composite image, zeros are black neos-pseudoapplication-69 model group composite image, zeros are white
150 neos-pseudoapplication-7 Jeff Linderoth (None provided) 5 neos-pseudoapplication-7 model group composite image, zeros are black neos-pseudoapplication-7 model group composite image, zeros are white
151 neos-pseudoapplication-70 NEOS Server Submission Imported from the MIPLIB2010 submissions. 2 neos-pseudoapplication-70 model group composite image, zeros are black neos-pseudoapplication-70 model group composite image, zeros are white
152 neos-pseudoapplication-71 Jeff Linderoth (None provided) 3 neos-pseudoapplication-71 model group composite image, zeros are black neos-pseudoapplication-71 model group composite image, zeros are white
153 neos-pseudoapplication-72 Jeff Linderoth (None provided) 3 neos-pseudoapplication-72 model group composite image, zeros are black neos-pseudoapplication-72 model group composite image, zeros are white
154 neos-pseudoapplication-73 NEOS Server Submission Imported from the MIPLIB2010 submissions. 1 neos-pseudoapplication-73 model group composite image, zeros are black neos-pseudoapplication-73 model group composite image, zeros are white
155 neos-pseudoapplication-74 Jeff Linderoth (None provided) 1 neos-pseudoapplication-74 model group composite image, zeros are black neos-pseudoapplication-74 model group composite image, zeros are white
156 neos-pseudoapplication-75 NEOS Server Submission Imported from the MIPLIB2010 submissions. 3 neos-pseudoapplication-75 model group composite image, zeros are black neos-pseudoapplication-75 model group composite image, zeros are white
157 neos-pseudoapplication-76 Jeff Linderoth (None provided) 5 neos-pseudoapplication-76 model group composite image, zeros are black neos-pseudoapplication-76 model group composite image, zeros are white
158 neos-pseudoapplication-77 Jeff Linderoth (None provided) 5 neos-pseudoapplication-77 model group composite image, zeros are black neos-pseudoapplication-77 model group composite image, zeros are white
159 neos-pseudoapplication-78 Jeff Linderoth (None provided) 3 neos-pseudoapplication-78 model group composite image, zeros are black neos-pseudoapplication-78 model group composite image, zeros are white
160 neos-pseudoapplication-79 Jeff Linderoth (None provided) 2 neos-pseudoapplication-79 model group composite image, zeros are black neos-pseudoapplication-79 model group composite image, zeros are white
161 neos-pseudoapplication-8 NEOS Server Submission Model coming from the NEOS Server with unknown application 4 neos-pseudoapplication-8 model group composite image, zeros are black neos-pseudoapplication-8 model group composite image, zeros are white
162 neos-pseudoapplication-80 NEOS Server Submission Model coming from the NEOS Server with unknown application 1 neos-pseudoapplication-80 model group composite image, zeros are black neos-pseudoapplication-80 model group composite image, zeros are white
163 neos-pseudoapplication-81 Hans Mittelmann Collection of anonymous submissions to the NEOS Server for Optimization 3 neos-pseudoapplication-81 model group composite image, zeros are black neos-pseudoapplication-81 model group composite image, zeros are white
164 neos-pseudoapplication-82 NEOS Server Submission Imported from the MIPLIB2010 submissions. 5 neos-pseudoapplication-82 model group composite image, zeros are black neos-pseudoapplication-82 model group composite image, zeros are white
165 neos-pseudoapplication-83 NEOS Server Submission Imported from the MIPLIB2010 submissions. 3 neos-pseudoapplication-83 model group composite image, zeros are black neos-pseudoapplication-83 model group composite image, zeros are white
166 neos-pseudoapplication-84 Jeff Linderoth (None provided) 1 neos-pseudoapplication-84 model group composite image, zeros are black neos-pseudoapplication-84 model group composite image, zeros are white
167 neos-pseudoapplication-85 Jeff Linderoth (None provided) 5 neos-pseudoapplication-85 model group composite image, zeros are black neos-pseudoapplication-85 model group composite image, zeros are white
168 neos-pseudoapplication-86 Jeff Linderoth (None provided) 2 neos-pseudoapplication-86 model group composite image, zeros are black neos-pseudoapplication-86 model group composite image, zeros are white
169 neos-pseudoapplication-87 NEOS Server Submission Imported from the MIPLIB2010 submissions. 5 neos-pseudoapplication-87 model group composite image, zeros are black neos-pseudoapplication-87 model group composite image, zeros are white
170 neos-pseudoapplication-88 NEOS Server Submission Imported from the MIPLIB2010 submissions. 4 neos-pseudoapplication-88 model group composite image, zeros are black neos-pseudoapplication-88 model group composite image, zeros are white
171 neos-pseudoapplication-89 NEOS Server Submission Model coming from the NEOS Server with unknown application 2 neos-pseudoapplication-89 model group composite image, zeros are black neos-pseudoapplication-89 model group composite image, zeros are white
172 neos-pseudoapplication-9 NEOS Server Submission Model coming from the NEOS Server with unknown application. 5 neos-pseudoapplication-9 model group composite image, zeros are black neos-pseudoapplication-9 model group composite image, zeros are white
173 neos-pseudoapplication-90 NEOS Server Submission Model coming from the NEOS Server with unknown application 4 neos-pseudoapplication-90 model group composite image, zeros are black neos-pseudoapplication-90 model group composite image, zeros are white
174 neos-pseudoapplication-91 Jeff Linderoth (None provided) 5 neos-pseudoapplication-91 model group composite image, zeros are black neos-pseudoapplication-91 model group composite image, zeros are white
175 neos-pseudoapplication-92 NEOS Server Submission Imported from the MIPLIB2010 submissions. 2 neos-pseudoapplication-92 model group composite image, zeros are black neos-pseudoapplication-92 model group composite image, zeros are white
176 neos-pseudoapplication-93 NEOS Server Submission Model coming from the NEOS Server with unknown application 5 neos-pseudoapplication-93 model group composite image, zeros are black neos-pseudoapplication-93 model group composite image, zeros are white
177 neos-pseudoapplication-94 NEOS Server Submission Imported from the MIPLIB2010 submissions. 5 neos-pseudoapplication-94 model group composite image, zeros are black neos-pseudoapplication-94 model group composite image, zeros are white
178 neos-pseudoapplication-95 NEOS Server Submission Imported from the MIPLIB2010 submissions. 2 neos-pseudoapplication-95 model group composite image, zeros are black neos-pseudoapplication-95 model group composite image, zeros are white
179 neos-pseudoapplication-96 NEOS Server Submission Imported from the MIPLIB2010 submissions. 2 neos-pseudoapplication-96 model group composite image, zeros are black neos-pseudoapplication-96 model group composite image, zeros are white
180 neos-pseudoapplication-97 Jeff Linderoth (None provided) 1 neos-pseudoapplication-97 model group composite image, zeros are black neos-pseudoapplication-97 model group composite image, zeros are white
181 neos-pseudoapplication-98 NEOS Server Submission Imported from the MIPLIB2010 submissions. 4 neos-pseudoapplication-98 model group composite image, zeros are black neos-pseudoapplication-98 model group composite image, zeros are white
182 neos-pseudoapplication-99 NEOS Server Submission Imported from the MIPLIB2010 submissions. 1 neos-pseudoapplication-99 model group composite image, zeros are black neos-pseudoapplication-99 model group composite image, zeros are white
183 network_design MIPLIB submission pool Imported from the MIPLIB2010 submissions. 5 network_design model group composite image, zeros are black network_design model group composite image, zeros are white
184 nj Jonathan Eckstein Electoral district design with various levels of symmetry breaking constraints. 3 nj model group composite image, zeros are black nj model group composite image, zeros are white
185 noip Christopher Hojny integer programming formulation that verifies that no integer programming formulation of a given 0/1-point set exists 1 noip model group composite image, zeros are black noip model group composite image, zeros are white
186 nseq R. Meirich Static line planning models on the Dutch IC network 4 nseq model group composite image, zeros are black nseq model group composite image, zeros are white
187 nursescheduling Haroldo Gambini Santos Nurse Scheduling Problems from the First International Nurse Rostering Competition - INRC 2010 5 nursescheduling model group composite image, zeros are black nursescheduling model group composite image, zeros are white
188 nus-prxy MIPLIB submission pool Imported from the MIPLIB2010 submissions. 3 nus-prxy model group composite image, zeros are black nus-prxy model group composite image, zeros are white
189 nxy-z A. Atamtürk Capacitated network design problem 5 nxy-z model group composite image, zeros are black nxy-z model group composite image, zeros are white
190 oocsp-racks Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 2 oocsp-racks model group composite image, zeros are black oocsp-racks model group composite image, zeros are white
191 opm2 Daniel Espinoza Problems coming from precedence constrained knapsacks arising in mining applications. These are one-period problems with integer data but large root LP GAP 5 opm2 model group composite image, zeros are black opm2 model group composite image, zeros are white
192 pb- Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 5 pb- model group composite image, zeros are black pb- model group composite image, zeros are white
193 pegsolitaire Hiroshige Dan Model to solve model of a board game "Peg solitaire" 1 pegsolitaire model group composite image, zeros are black pegsolitaire model group composite image, zeros are white
194 pfour MIPLIB submission pool Imported from the MIPLIB2010 submissions. 1 pfour model group composite image, zeros are black pfour model group composite image, zeros are white
195 physiciansched Pelin Damci-Kurt Physician scheduling problem for hospitalist, radiology and kidney specialist groups. 5 physiciansched model group composite image, zeros are black physiciansched model group composite image, zeros are white
196 pigeon Sam Allen Model of 3D packing (container loading) problem 5 pigeon model group composite image, zeros are black pigeon model group composite image, zeros are white
197 piperout Gleb Belov Pipe routing with flexibility constraints. Models with _GCM in the name are simple routing 5 piperout model group composite image, zeros are black piperout model group composite image, zeros are white
198 pizza Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 2 pizza model group composite image, zeros are black pizza model group composite image, zeros are white
199 polygonpack Antonio Frangioni Given a set P of polygons, not necessarily convex, and a rectangle, we want to find the subset S of P with largest possible total area and a position every p in S so that there are no overlaps and they are all included in the rectangle. We allow a small set of rotations (0, 90, 180, 270 degrees) for every polygon. The problem is simplified w.r.t. the real application because the polygons do not have (fully encircled) "holes", which are supposedly filled-in separately, although they can have "bays". Models are saved as .lp. Model LpPackingModel_Dim means that we are trying to pack polygons taken from set ; there are currently 5 different sets, and is 7, 10 or 15. 4 polygonpack model group composite image, zeros are black polygonpack model group composite image, zeros are white
200 pr_product MIPLIB submission pool Imported from the MIPLIB2010 submissions. 4 pr_product model group composite image, zeros are black pr_product model group composite image, zeros are white
201 proteindesign Gleb Belov Linearized Constraint Programming models of the MiniZinc Challenges 2012-2016. I should be able to produce versions with indicator constraints supported by Gurobi and CPLEX, however don't know if you can use them and if there is a standard format. These MPS were produced by Gurobi 7.0.2 using the MiniZinc develop branch on eb536656062ca13325a96b5d0881742c7d0e3c38 4 proteindesign model group composite image, zeros are black proteindesign model group composite image, zeros are white
202 radiation Gleb Belov Linearized Constraint Programming models of the MiniZinc Challenges 2012-2016. I should be able to produce versions with indicator constraints supported by Gurobi and CPLEX, however don't know if you can use them and if there is a standard format. These MPS were produced by Gurobi 7.0.2 using the MiniZinc develop branch on eb536656062ca13325a96b5d0881742c7d0e3c38 2 radiation model group composite image, zeros are black radiation model group composite image, zeros are white
203 rail0 Thomas Schlechte Track allocation problem modeled as arc coupling problem The problem was solved by CPLEX 12.4. It took approximately 170 hours. 3 rail0 model group composite image, zeros are black rail0 model group composite image, zeros are white
204 ran J. Aronson Fixed charge transportation problem 3 ran model group composite image, zeros are black ran model group composite image, zeros are white
205 reblock Andreas Bley Multi-period mine production scheduling model. Solved using ug[SCIP/spx], a distributed massively parallel version of SCIP run on 2,000 cores at the HLRN-II super computer facility. 4 reblock model group composite image, zeros are black reblock model group composite image, zeros are white
206 rmatr Dmitry Krushinsky Model coming from a formulation of the p-Median problem using square cost matrices 5 rmatr model group composite image, zeros are black rmatr model group composite image, zeros are white
207 rmine Daniel Espinoza Set of models comming from open pit minning over a cube and several time periods and two knapsack constraints per period 4 rmine model group composite image, zeros are black rmine model group composite image, zeros are white
208 rocI Joerg Rambau Optimal control model in the deterministic dynamic system given by bounded-confidence dynamics in a system of opinions 5 rocI model group composite image, zeros are black rocI model group composite image, zeros are white
209 rococo A. Chabrier, E. Danna, C. Le Pape, L. Perron Model for dimensioning the arc capacities in a telecommunication network. Solved by Gurobi 4.5.1 (4 threads) in 66892.47 seconds. 5 rococo model group composite image, zeros are black rococo model group composite image, zeros are white
210 rpp Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 1 rpp model group composite image, zeros are black rpp model group composite image, zeros are white
211 satellites He Renjie Ihe attachment is some models generated from real life satelliteschedule problem data,these models are easier comparable to real lifeproblem. The work is done by me and Alberto Ceselli from Univeristy ofMilano. I donnot know it is hard enough or not, if needs , I can generatemore difficult models. 4 satellites model group composite image, zeros are black satellites model group composite image, zeros are white
212 schedule Simon Felix Continuous-time project scheduling and selection, inspired by an industry use-case. Each project has a value, the sum should be maximized. Each project has a deadline, and an earliest start date. Three formulations of the same problem ("Pair A", "Pair B" and "Slot") - we expect "Pair B" to be the best formulation. 5 schedule model group composite image, zeros are black schedule model group composite image, zeros are white
213 scp Shunji Umetani This is a random test model generator for SCP using the scheme of the following paper, namely the column cost c[j] are integer randomly generated from [1,100]; every column covers at least one row; and every row is covered by at least two columns. see reference: E. Balas and A. Ho, Set covering algorithms using cutting planes, heuristics, and subgradient optimization: A computational study, Mathematical Programming, 12 (1980), 37-60. We have newly generated Classes I-N with the following parameter values, where each class has five models. We have also generated reduced models by a standard pricing method in the following paper: S. Umetani and M. Yagiura, Relaxation heuristics for the set covering problem, Journal of the Operations Research Society of Japan, 50 (2007), 350-375. You can obtain the model generator program from the following web site. https://sites.google.com/site/shunjiumetani/benchmark 4 scp model group composite image, zeros are black scp model group composite image, zeros are white
214 sct Siemens Assembly line balancing for printed circuit board production. First solved by Gurobi 7.0 in 65 hours (32 threads). 5 sct model group composite image, zeros are black sct model group composite image, zeros are white
215 selofsubspaces Daniel Heinlein Clique problems arising from a selection problem of subspaces in the PG(7,2) with different prescribed variables and numerically instable linear programming relaxation. 1 selofsubspaces model group composite image, zeros are black selofsubspaces model group composite image, zeros are white
216 seqsolve Irv Lustig The 3 problems in this group (seqsolve1-seqsolve3) represent a hierarchical optimization process, which is derived from a customer problem for assigning people to sites into blocks of time on days of the week. The specialty of this submission is that the best known solution for seqsolveX can be used as a MIP start for seqsolveX+1. For a description of the connections between the problems, please refer to the README.txt contained in the model data for this submission, which also includes MIP start files and a Gurobi log file. 3 seqsolve model group composite image, zeros are black seqsolve model group composite image, zeros are white
217 set3 Kerem Akartunali Multi-item lot-sizing with backlogging. Solved by SCIP 3.1.1 parallelized by UG 0.7.5 linked to CPLEX 12.6 as an LP solver on HLRN III (https://www.hlrn.de/home/view/System3/CrayHardware). Due to time limit restrictions, four repeated runs, each starting from the checkpointing file of the previous run, were done. Each run had a time limit of 12 hours while using 6144 (runs 1) or 3072 cores (run 2 - 4). 1 set3 model group composite image, zeros are black set3 model group composite image, zeros are white
218 shiftreg Domenico Salvagnin Multi-activity shift scheduling problem with 1 activity and 12 employees, using an implicit model based on a regular language. 3 shiftreg model group composite image, zeros are black shiftreg model group composite image, zeros are white
219 shipschedule Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 3 shipschedule model group composite image, zeros are black shipschedule model group composite image, zeros are white
220 shs Christoph Helmberg Joint online truck scheduling and inventory management for multiple warehouses. 3 shs model group composite image, zeros are black shs model group composite image, zeros are white
221 sing Daniel Espinoza Imported from the MIPLIB2010 submissions. 5 sing model group composite image, zeros are black sing model group composite image, zeros are white
222 SiweiSun Siwei Sun These models come from my cryptographic research and are used to search for the best differential characteristics of the round-reduced versions of the block cipher Serpent with the mixed-integer programming technique. For all the models, including S1234.lp, S56701.lp, S456701.lp, I have found a feasible solution in the corresponding mst file. The challenge is that can we find better solutions or can we find the best solutions. 1 SiweiSun model group composite image, zeros are black SiweiSun model group composite image, zeros are white
223 sp_product MIPLIB submission pool Imported from the MIPLIB2010 submissions. 1 sp_product model group composite image, zeros are black sp_product model group composite image, zeros are white
224 sp9 J. Goessens, S. v. Hoessel, L. Kroon Railway line planning model 5 sp9 model group composite image, zeros are black sp9 model group composite image, zeros are white
225 Spinoza Daniel Espinoza Wine Scheduling problem with 82 jobs and four processing machines 4 Spinoza model group composite image, zeros are black Spinoza model group composite image, zeros are white
226 splice Gleb Belov Linearized Constraint Programming models of the MiniZinc Challenges 2012-2016. I should be able to produce versions with indicator constraints supported by Gurobi and CPLEX, however don't know if you can use them and if there is a standard format. These MPS were produced by Gurobi 7.0.2 using the MiniZinc develop branch on eb536656062ca13325a96b5d0881742c7d0e3c38 2 splice model group composite image, zeros are black splice model group composite image, zeros are white
227 square Sascha Kurz Squaring the square For a given integer n, determine the minimum number of squares in a tiling of an \\(n\\times n\\) square using using only integer sided squares of smaller size. (Although the models get quite large even for moderate n, they can be solved to optimality for all \\(n \\le 61\\), while challenging the MIP solver, especially the presolver.) 5 square model group composite image, zeros are black square model group composite image, zeros are white
228 stein MIPLIB submission pool Imported from the MIPLIB2010 submissions. 3 stein model group composite image, zeros are black stein model group composite image, zeros are white
229 supplynetworkplanning Gerald Gamrath Supply network planning problems. 5 supplynetworkplanning model group composite image, zeros are black supplynetworkplanning model group composite image, zeros are white
230 supportvectormachine Toni Sorrell Suport vector machine with ramp loss. GSVM2-RL is the formulation found in Hess E. and Brooks P. (2015) paper, The Support Vector Machine and Mixed Integer Linear Programming: Ramp Loss SVM with L1-Norm Regularization 4 supportvectormachine model group composite image, zeros are black supportvectormachine model group composite image, zeros are white
231 swath D. Panton Model arising from the defense industry, involves planning missions for radar surveillance. John Forrest and Laszlo Ladanyi solved this model by reformulation in 1999. Alkis Vazacopoulos reports solving this model using XPRESS 2006B. 4 swath model group composite image, zeros are black swath model group composite image, zeros are white
232 timetabling George Fonseca Educational timetabling problems from several real schools/universities around the world. These models were originally expressed in the xhstt file format [1] and formulated as Integer Programming models as described at [2]. 4 timetabling model group composite image, zeros are black timetabling model group composite image, zeros are white
233 timtab C. Liebchen, R. Möhring Public transport scheduling problem 2 timtab model group composite image, zeros are black timtab model group composite image, zeros are white
234 traininstance Gleb Belov Linearized Constraint Programming models of the MiniZinc Challenges 2012-2016. I should be able to produce versions with indicator constraints supported by Gurobi and CPLEX, however don't know if you can use them and if there is a standard format. These MPS were produced by Gurobi 7.0.2 using the MiniZinc develop branch on eb536656062ca13325a96b5d0881742c7d0e3c38 2 traininstance model group composite image, zeros are black traininstance model group composite image, zeros are white
235 triptim MIPLIB submission pool Imported from the MIPLIB2010 submissions. 4 triptim model group composite image, zeros are black triptim model group composite image, zeros are white
236 uccase Daniel Espinoza Imported from the MIPLIB2010 submissions. 5 uccase model group composite image, zeros are black uccase model group composite image, zeros are white
237 ustun Berk Ustun MIP to create optimized data-driven scoring systems. See: https://github.com/ustunb/miplib2017-slim#miplib2017-slim for a description. 3 ustun model group composite image, zeros are black ustun model group composite image, zeros are white
238 vrp Gleb Belov These are the models from MiniZinc Challenges 2012-2016 (see www.minizinc.org), compiled for MIP WITH INDICATOR CONSTRAINTS using the develop branch of MiniZinc and CPLEX 12.7.1 on 30 April 2017. Thus, these models can only be handled by solvers accepting indicator constraints. For models compiled with big-M/domain decomposition only, see my previous submission to MIPLIB.To recompile, create a directory MODELS, a list lst12_16.txt of the models with full paths to mzn/dzn files of each model per line, and say$> ~/install/libmzn/tests/benchmarking/mzn-test.py -l ../lst12_16.txt -slvPrf MZN-CPLEX -debug 1 -addOption "-timeout 3 -D fIndConstr=true -D fMIPdomains=false" -useJoinedName "-writeModel MODELS_IND/%s.mps" Alternatively, you can compile individual model as follows: $> mzn-cplex -v -s -G linear -output-time ../challenge_2012_2016/mznc2016_probs/zephyrus/zephyrus.mzn ../challenge_2012_2016/mznc2016_p/zephyrus/14__8__6__3.dzn -a -timeout 3 -D fIndConstr=true -D fMIPdomains=false -writeModel MODELS_IND/challenge_2012_2016mznc2016_probszephyruszephyrusmzn-challenge_2012_2016mznc2016_probszephyrus14__8__6__3dzn.mps 4 vrp model group composite image, zeros are black vrp model group composite image, zeros are white