Influence of the normalization constraint on the integral simplex using decomposition
From MaRDI portal
Publication:729804
DOI10.1016/j.dam.2015.12.015zbMath1351.05030OpenAlexW2294401501MaRDI QIDQ729804
François Soumis, Samuel Rosat, Driss Chakour, Issmail El Hallaoui
Publication date: 22 December 2016
Published in: Discrete Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.dam.2015.12.015
0-1 programmingprimal algorithmsnormalization constraintaugmenting algorithmsset partitioning problem
Related Items
Improved integral simplex using decomposition for the set partitioning problem ⋮ Distributed integral column generation for set partitioning problems ⋮ Integral simplex using decomposition with primal cutting planes ⋮ Integral Column Generation for Set Partitioning Problems with Side Constraints ⋮ Dynamic penalization of fractional directions in the integral simplex using decomposition: application to aircrew scheduling ⋮ Integral simplex using double decomposition for set partitioning problems ⋮ Improving set partitioning problem solutions by zooming around an improving direction ⋮ Vector Space Decomposition for Solving Large-Scale Linear Programs ⋮ The minimum mean cycle-canceling algorithm for linear programs
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- All-integer column generation for set partitioning: basic principles and extensions
- Column generation in the integral simplex method
- Primal cutting plane algorithms revisited
- A primal all-integer algorithm based on irreducible solutions
- Dynamic constraint and variable aggregation in column generation
- Integral simplex using decomposition with primal cutting planes
- An integral simplex algorithm for solving combinatorial optimization problems
- Improved Primal Simplex: A More General Theoretical Framework and an Extended Experimental Analysis
- Integral Simplex Using Decomposition for the Set Partitioning Problem
- An Improved Primal Simplex Algorithm for Degenerate Linear Programs
- Outline of an algorithm for integer solutions to linear programs
- Finding minimum-cost circulations by canceling negative cycles
- On the Set-Covering Problem: II. An Algorithm for Set Partitioning
- Dynamic Aggregation of Set-Partitioning Constraints in Column Generation
- The Set-Partitioning Problem: Set Covering with Equality Constraints
- The Complexity of Generic Primal Algorithms for Solving General Integer Programs
This page was built for publication: Influence of the normalization constraint on the integral simplex using decomposition