por que contenga las palabras

Busqueda avanzada

4 documentos corresponden a la consulta.
Palabras contadas: mendez: 21, diaz: 24, i: 71
Méndez-Díaz, I. - Zabala, P.
Discrete Appl Math 2008;156(2):159-179
2008

Descripción: We present an approach based on integer programming formulations of the graph coloring problem. Our goal is to develop models that remove some symmetrical solutions obtained by color permutations. We study the problem from a polyhedral point of view and determine some families of facets of the 0/1-polytope associated with one of these integer programming formulations. The theoretical results described here are used to design an efficient Cutting Plane algorithm. © 2007 Elsevier B.V. All rights reserved.
...ver más

Tipo de documento: info:ar-repo/semantics/artículo

Méndez-Díaz, I. - Zabala, P.
Discrete Appl Math 2006;154(5 SPEC ISS):826-847
2006

Descripción: Fil:Méndez-Díaz, I. Universidad de Buenos Aires. Facultad de Ciencias Exactas y Naturales; Argentina.
...ver más

Tipo de documento: info:ar-repo/semantics/artículo

Méndez-Díaz, I. - Zabala, P.
Discrete Appl Math 2010;158(4):349-354
2010

Descripción: This paper presents a new generalization of the graph multicoloring problem. We propose a Branch-and-Cut algorithm based on a new integer programming formulation. The cuts used are valid inequalities that we could identify to the polytope associated with the model. The Branch-and-Cut system includes separation heuristics for the valid inequalities, specific initial and primal heuristics, branching and pruning rules. We report on computational experience with random instances. © 2009 Elsevier B.V. All rights reserved.
...ver más

Tipo de documento: info:ar-repo/semantics/artículo

Méndez-Díaz, I. - Zabala, P. - Lucena, A.
Discrete Appl Math 2008;156(17):3223-3237
2008

Descripción: The Traveling Deliveryman Problem is a generalization of the Minimum Cost Hamiltonian Path Problem where the starting vertex of the path, i.e. a depot vertex, is fixed in advance and the cost associated with a Hamiltonian path equals the sum of the costs for the layers of paths (along the Hamiltonian path) going from the depot vertex to each of the remaining vertices. In this paper, we propose a new Integer Programming formulation for the problem and computationally evaluate the strength of its Linear Programming relaxation. Computational results are also presented for a cutting plane algorithm that uses a number of valid inequalities associated with the proposed formulation. Some of these inequalities are shown to be facet defining for the convex hull of feasible solutions to that formulation. These inequalities proved very effective when used to reinforce Linear Programming relaxation bounds, at the nodes of a Branch and Bound enumeration tree. © 2008 Elsevier B.V. All rights reserved.
...ver más

Tipo de documento: info:ar-repo/semantics/artículo