This survey presents cutting planes that are useful or potentially useful in solving mixed integer programs. Valid inequalities for i) general integer programs, ii) problems with local structure such as knapsack constraints, and iii) problems with 0-1 coefficient matrices, such as set packing, are examined in turn. Finally the use of valid inequalities for classes of problems with structure, such as network design, is explored
My work focuses on cutting planes technology in Mixed Integer Programming. I explore novel classes o...
We study the theoretical complexity of mixed integer programming algorithms. We first discuss the re...
This thesis focuses on the derivation of improved computational schemes for the optimization of mixe...
This survey presents cutting planes that are useful or potentially useful in solving mixed integer p...
We investigate the use of cutting planes for integer programs with general integer variables. We sho...
We investigate the use of cutting planes for integer programs with general integer variables. We sho...
My work focuses on cutting planes technology in Mixed Integer Programming. I explore novel classes o...
Many problems arising in OR/MS can be formulated as mixed-integer linear programs (MILPs): see the a...
In this thesis, we study theoretical aspects of integer linear programming. This thesis consists of...
This paper introduces a scheme of deriving strong cutting planes for a general integer programming p...
This tutorial presents a theory of valid inequalities for mixed integer linear sets. It introduces t...
We analyse a class of mathematical programs that enable the generation of disjunctive cutting planes...
A cutting plane technique with applicability to the solution of general integer programs is presente...
w9255960 Integer programming (IP) problems are difficult to solve due to the integer restrictions im...
In this thesis, we develop efficient methods to generate cutting planes for unstructured mixed integ...
My work focuses on cutting planes technology in Mixed Integer Programming. I explore novel classes o...
We study the theoretical complexity of mixed integer programming algorithms. We first discuss the re...
This thesis focuses on the derivation of improved computational schemes for the optimization of mixe...
This survey presents cutting planes that are useful or potentially useful in solving mixed integer p...
We investigate the use of cutting planes for integer programs with general integer variables. We sho...
We investigate the use of cutting planes for integer programs with general integer variables. We sho...
My work focuses on cutting planes technology in Mixed Integer Programming. I explore novel classes o...
Many problems arising in OR/MS can be formulated as mixed-integer linear programs (MILPs): see the a...
In this thesis, we study theoretical aspects of integer linear programming. This thesis consists of...
This paper introduces a scheme of deriving strong cutting planes for a general integer programming p...
This tutorial presents a theory of valid inequalities for mixed integer linear sets. It introduces t...
We analyse a class of mathematical programs that enable the generation of disjunctive cutting planes...
A cutting plane technique with applicability to the solution of general integer programs is presente...
w9255960 Integer programming (IP) problems are difficult to solve due to the integer restrictions im...
In this thesis, we develop efficient methods to generate cutting planes for unstructured mixed integ...
My work focuses on cutting planes technology in Mixed Integer Programming. I explore novel classes o...
We study the theoretical complexity of mixed integer programming algorithms. We first discuss the re...
This thesis focuses on the derivation of improved computational schemes for the optimization of mixe...