We present our view of the state of the art in continuous multiobjective programming. After an introduction we formulate the multiobjective program (MOP) and define the most important solution concepts in Sect. 18.2. In Sect. 18.3 we summarize properties of efficient and nondominated sets. Optimality conditions are reviewed in Sect. 18.4. The main part of the chapter consists of Sects. 18.5 and 18.6 that deal with solution techniques for MOPs and approximation of efficient and nondominated sets. In Sect. 18.7 we discuss specially-structured problems including linear, nonlinear, parametric, and bilevel MOPs. In Sect. 18.8 we present our perspective on future research directions
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
We propose a new approach to convex nonlinear multiobjective optimization that captures the geometry...
english version and extended version of the ROADEF talk (hal-00464834)Many concrete and important pr...
This book gives the reader an insight into the state of the art in the field of multiobjective (line...
This book gives the reader an insight into the state of the art in the field of multiobjective (line...
1 Problematic Many concrete and important problems can be formulated by a mixed-integer linear progr...
Multiobjective Programming (MOP) has become famous among many researchers due to more practical and ...
This paper provides an annotated bibliography of multiple objective combinatorial optimization, MOCO...
Optimization is used for finding one or mo re optimal or feasible solutions for single and multiple ...
AbstractIt is not a difficult task to find a weak Pareto or Pareto solution in a multiobjective line...
summary:Mathematical programming under multiple objectives has emerged as a powerful tool to assist ...
Most real world decision making problems involve more than one objective function and can be formula...
Multiple Objective Programming (MOP) problems have become famous among many researchers due to more ...
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
We propose a new approach to convex nonlinear multiobjective optimization that captures the geometry...
english version and extended version of the ROADEF talk (hal-00464834)Many concrete and important pr...
This book gives the reader an insight into the state of the art in the field of multiobjective (line...
This book gives the reader an insight into the state of the art in the field of multiobjective (line...
1 Problematic Many concrete and important problems can be formulated by a mixed-integer linear progr...
Multiobjective Programming (MOP) has become famous among many researchers due to more practical and ...
This paper provides an annotated bibliography of multiple objective combinatorial optimization, MOCO...
Optimization is used for finding one or mo re optimal or feasible solutions for single and multiple ...
AbstractIt is not a difficult task to find a weak Pareto or Pareto solution in a multiobjective line...
summary:Mathematical programming under multiple objectives has emerged as a powerful tool to assist ...
Most real world decision making problems involve more than one objective function and can be formula...
Multiple Objective Programming (MOP) problems have become famous among many researchers due to more ...
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
We propose a new approach to convex nonlinear multiobjective optimization that captures the geometry...