This paper proposes a new algorithm to find a representation of the set of all non-dominated points of the bi-objective integer network flow problem. The algorithm solves a sequence of ε-constraint problems with a branch-and-bound algorithm to find a subset of non-dominated points that represents the set of all non-dominated points well in the sense of coverage or uniformity. At each iteration of the algorithm, one non-dominated point, determined by solving one ε-constraint problem, is added to the representation until it is guaranteed that the representation has the desired quality. Computational experiments on different problem types show the efficacy of the algorithm
International audienceWe study the fixed charge network design problem with user-optimal flows, whic...
Research Report UPC-DEIO DR 2018-01. November 2018The computation of the Newton direction is the mos...
In this paper a new Network Exterior Point Simplex Algorithm (NEPSA) for the Minimum Cost Network Fl...
This paper deals with an algorithm for finding all the non-dominated solutions and corresponding eff...
This paper presents a new algorithm for identifying all supported non-dominated vectors (or outcomes...
This paper presents a new algorithm for identifying all supported non-dominated vectors (or outcomes...
Multicommodity network flow models arise in a wide variety of contexts, typical among which is the d...
In this paper we develop a primal–dual simplex algorithm for the bi-objective linear minimum cost ne...
International audienceWe present an algorithm to compute a complete set of efficient solutions for t...
Copyright © 2009, by the author(s). Please do not quote, cite, or reproduce without permission from ...
We present an algorithm to compute a complete set of efficient solutions for the biobjective integer...
We consider one extremal linear non-homogeneous problem of flow programming with additional constrai...
This study considers bicriteria approaches to the minimum cost network flow problem and a rescheduli...
In this paper, we introduce a method for finding both supported and unsupported non-dominated soluti...
In this paper, we introduce a method for finding both supported and unsupported non-dominated soluti...
International audienceWe study the fixed charge network design problem with user-optimal flows, whic...
Research Report UPC-DEIO DR 2018-01. November 2018The computation of the Newton direction is the mos...
In this paper a new Network Exterior Point Simplex Algorithm (NEPSA) for the Minimum Cost Network Fl...
This paper deals with an algorithm for finding all the non-dominated solutions and corresponding eff...
This paper presents a new algorithm for identifying all supported non-dominated vectors (or outcomes...
This paper presents a new algorithm for identifying all supported non-dominated vectors (or outcomes...
Multicommodity network flow models arise in a wide variety of contexts, typical among which is the d...
In this paper we develop a primal–dual simplex algorithm for the bi-objective linear minimum cost ne...
International audienceWe present an algorithm to compute a complete set of efficient solutions for t...
Copyright © 2009, by the author(s). Please do not quote, cite, or reproduce without permission from ...
We present an algorithm to compute a complete set of efficient solutions for the biobjective integer...
We consider one extremal linear non-homogeneous problem of flow programming with additional constrai...
This study considers bicriteria approaches to the minimum cost network flow problem and a rescheduli...
In this paper, we introduce a method for finding both supported and unsupported non-dominated soluti...
In this paper, we introduce a method for finding both supported and unsupported non-dominated soluti...
International audienceWe study the fixed charge network design problem with user-optimal flows, whic...
Research Report UPC-DEIO DR 2018-01. November 2018The computation of the Newton direction is the mos...
In this paper a new Network Exterior Point Simplex Algorithm (NEPSA) for the Minimum Cost Network Fl...