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Tighter MIP formulations for the discretised unit commitment problem with min-stop ramping constraints
by
Dupin, Nicolas
in
90B30 Production models
/ 90C11 Mixed integer programming
/ 90C90 Applications of mathematical programming
/ Business and Management
/ Computational efficiency
/ Computer Science
/ Constraint reformulation
/ Costs
/ Descriptions
/ Discrete Mathematics
/ Equivalence
/ Formulations
/ Heuristic
/ Hydraulics
/ Integer programming
/ Management Science
/ Mathematical analysis
/ Mathematical models
/ Mathematical programming
/ Mathematics
/ Mixed integer programming
/ Operations Management
/ Operations Research
/ Operations Research/Decision Theory
/ Optimization
/ Optimization and Control
/ OR in energy
/ Original Paper
/ Polyhedra
/ Polyhedron
/ Projection
/ Ramping constraints
/ Startups
/ Studies
/ Unit commitment
/ Unit commitment problem
/ Variables
2017
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Tighter MIP formulations for the discretised unit commitment problem with min-stop ramping constraints
by
Dupin, Nicolas
in
90B30 Production models
/ 90C11 Mixed integer programming
/ 90C90 Applications of mathematical programming
/ Business and Management
/ Computational efficiency
/ Computer Science
/ Constraint reformulation
/ Costs
/ Descriptions
/ Discrete Mathematics
/ Equivalence
/ Formulations
/ Heuristic
/ Hydraulics
/ Integer programming
/ Management Science
/ Mathematical analysis
/ Mathematical models
/ Mathematical programming
/ Mathematics
/ Mixed integer programming
/ Operations Management
/ Operations Research
/ Operations Research/Decision Theory
/ Optimization
/ Optimization and Control
/ OR in energy
/ Original Paper
/ Polyhedra
/ Polyhedron
/ Projection
/ Ramping constraints
/ Startups
/ Studies
/ Unit commitment
/ Unit commitment problem
/ Variables
2017
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Tighter MIP formulations for the discretised unit commitment problem with min-stop ramping constraints
by
Dupin, Nicolas
in
90B30 Production models
/ 90C11 Mixed integer programming
/ 90C90 Applications of mathematical programming
/ Business and Management
/ Computational efficiency
/ Computer Science
/ Constraint reformulation
/ Costs
/ Descriptions
/ Discrete Mathematics
/ Equivalence
/ Formulations
/ Heuristic
/ Hydraulics
/ Integer programming
/ Management Science
/ Mathematical analysis
/ Mathematical models
/ Mathematical programming
/ Mathematics
/ Mixed integer programming
/ Operations Management
/ Operations Research
/ Operations Research/Decision Theory
/ Optimization
/ Optimization and Control
/ OR in energy
/ Original Paper
/ Polyhedra
/ Polyhedron
/ Projection
/ Ramping constraints
/ Startups
/ Studies
/ Unit commitment
/ Unit commitment problem
/ Variables
2017
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Tighter MIP formulations for the discretised unit commitment problem with min-stop ramping constraints
Journal Article
Tighter MIP formulations for the discretised unit commitment problem with min-stop ramping constraints
2017
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Overview
This paper elaborates compact MIP formulations for a discrete unit commitment problem with minimum stop and ramping constraints. The variables can be defined in two different ways. Both MIP formulations are tightened with clique cuts and local constraints. The projection of constraints from one variable structure to the other allows to compare and tighten the MIP formulations. This leads to several equivalent formulations in terms of polyhedral descriptions and thus in LP relaxations. We analyse how MIP resolutions differ in the efficiency of the cuts, branching and primal heuristics. The resulting MIP implementation allows to tackle real size instances for an industrial application.
Publisher
Elsevier Ltd,Springer Berlin Heidelberg,Springer Nature B.V,Springer,Elsevier
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