This paper introduces an improved recursive algorithm to generate the set of all nondominated objective vectors for the Multi-Objective Integer Programming (MOIP) problem. We significantly improve the earlier recursive algorithm of Özlen and Azizoǧlu by using the set of already solved subproblems and their solutions to avoid solving a large number of IPs. A numerical example is presented to explain the workings of the algorithm, and we conduct a series of computational experiments to show the savings that can be obtained. As our experiments show, the improvement becomes more significant as the problems grow larger in terms of the number of objectives
In this paper, we present a generalization of the two phase method to solve multi-objective integer ...
In this paper, we present two versions of an algorithm for the computation of all nondominated extre...
This paper makes a review of interactive methods devoted to multiobjective integer and mixed-integer...
In this paper we develop a general approach to generate all non-dominated solutions of the multi-obj...
In this paper we develop a general approach to generate all non-dominated solutions of the multi-obj...
In this paper we develop a general approach to generate all non-dominated solutions of the multi-obj...
Exactly solving multiobjective integer programming (MOIP) problems is often a very time-consuming pr...
Abstract. In the present paper a complete procedure for solving Multiple Objective Integer Linear Pr...
Most real-world optimization problems in the areas of applied sciences, engineering and economics in...
We propose an interactive approach for multiple objective integer linear programming (MOILP) problem...
We propose an interactive approach for multiple objective integer linear programming (MOILP) problem...
In this thesis, we study generating a subset of all nondominated points of multi-objective integer p...
International audienceIn this paper, we present two versions of an algorithm for the computation of ...
This article develops exact algorithms to generate all non-dominated points in a specified region of...
Abstract. This paper presents algorithms for solving multiobjective integer programming problems. Th...
In this paper, we present a generalization of the two phase method to solve multi-objective integer ...
In this paper, we present two versions of an algorithm for the computation of all nondominated extre...
This paper makes a review of interactive methods devoted to multiobjective integer and mixed-integer...
In this paper we develop a general approach to generate all non-dominated solutions of the multi-obj...
In this paper we develop a general approach to generate all non-dominated solutions of the multi-obj...
In this paper we develop a general approach to generate all non-dominated solutions of the multi-obj...
Exactly solving multiobjective integer programming (MOIP) problems is often a very time-consuming pr...
Abstract. In the present paper a complete procedure for solving Multiple Objective Integer Linear Pr...
Most real-world optimization problems in the areas of applied sciences, engineering and economics in...
We propose an interactive approach for multiple objective integer linear programming (MOILP) problem...
We propose an interactive approach for multiple objective integer linear programming (MOILP) problem...
In this thesis, we study generating a subset of all nondominated points of multi-objective integer p...
International audienceIn this paper, we present two versions of an algorithm for the computation of ...
This article develops exact algorithms to generate all non-dominated points in a specified region of...
Abstract. This paper presents algorithms for solving multiobjective integer programming problems. Th...
In this paper, we present a generalization of the two phase method to solve multi-objective integer ...
In this paper, we present two versions of an algorithm for the computation of all nondominated extre...
This paper makes a review of interactive methods devoted to multiobjective integer and mixed-integer...