The lift-and-project technique is a systematic way to generate valid inequalities for a mixed binary program. The technique is interesting both on the theoretical and on the practical point of view. On the theoretical side it allows one to construct the inequality description of the convex hull of all mixed-{0,1} solutions of a binary MIP in n repeated applications of the technique, where n is the number of binary variables. On the practical side, a variant of the method allows one to derive some cutting planes from the simplex tableau rather efficiently
In both mathematical research and real-life, we often encounter problems that can be framed as findi...
My work focuses on cutting planes technology in Mixed Integer Programming. I explore novel classes o...
This thesis focuses on the derivation of improved computational schemes for the optimization of mixe...
We consider mixed-integer linear programs with arbitrary bounded integer variables. We first describe...
AbstractThis article reviews the disjunctive programming or lift-and-project approach to 0-1 program...
AbstractVarious techniques for building relaxations and generating valid inequalities for pure or mi...
The lift-and-project closure is the relaxation obtained by computing all lift-and-project cuts from ...
We consider mixed-integer linear programs with arbitrary bounded integer variables. We first describ...
Abstract. This is an overview of the significance and main uses of projection, lifting and extended ...
Abstract. This paper addresses the problem of generating cuts for mixed integer nonlinear programs w...
In recent years the lift-and-project approach has been used successfully within a branch-and-cut fra...
In this paper we generalize the cut strengthening method of Balas and Perregaard for 0/1 mixed-inte...
International audienceVarious techniques for building relaxations and generating valid inequalities ...
Lifted cover inequalities are well-known cutting planes for 0-1 linear programs. We show how one of ...
In a recent paper [4] Balas, Ceria and Cornuejoels provided computational results that their Lift-a...
In both mathematical research and real-life, we often encounter problems that can be framed as findi...
My work focuses on cutting planes technology in Mixed Integer Programming. I explore novel classes o...
This thesis focuses on the derivation of improved computational schemes for the optimization of mixe...
We consider mixed-integer linear programs with arbitrary bounded integer variables. We first describe...
AbstractThis article reviews the disjunctive programming or lift-and-project approach to 0-1 program...
AbstractVarious techniques for building relaxations and generating valid inequalities for pure or mi...
The lift-and-project closure is the relaxation obtained by computing all lift-and-project cuts from ...
We consider mixed-integer linear programs with arbitrary bounded integer variables. We first describ...
Abstract. This is an overview of the significance and main uses of projection, lifting and extended ...
Abstract. This paper addresses the problem of generating cuts for mixed integer nonlinear programs w...
In recent years the lift-and-project approach has been used successfully within a branch-and-cut fra...
In this paper we generalize the cut strengthening method of Balas and Perregaard for 0/1 mixed-inte...
International audienceVarious techniques for building relaxations and generating valid inequalities ...
Lifted cover inequalities are well-known cutting planes for 0-1 linear programs. We show how one of ...
In a recent paper [4] Balas, Ceria and Cornuejoels provided computational results that their Lift-a...
In both mathematical research and real-life, we often encounter problems that can be framed as findi...
My work focuses on cutting planes technology in Mixed Integer Programming. I explore novel classes o...
This thesis focuses on the derivation of improved computational schemes for the optimization of mixe...