Many Optimization problems in engineering and economics involve the challenging task of pondering both conflicting goals and random data. In this paper, we give an up-to-date overview of how important ideas from optimization, probability theory and multicriteria decision analysis are interwoven to address situations where the presence of several objective functions and the stochastic nature of data are under one roof in a linear optimization context. In this way users of these models are not bound to caricature their problems by arbitrarily squeezing different objective functions into one and by blindly accepting fixed values in lieu of imprecise ones
It is argued that any non-trivial real world problems involve multiple objectives. The simplistic ap...
The approaches to tackling optimization problems of multiple-objectives can be classified into 3 cat...
This new edition of Stochastic Linear Programming: Models, Theory and Computation has been brought c...
Rather general multiobjective optimization problems depending on a probability measure correspond of...
Probabilistic or Stochastic programming is a framework for modeling optimization problems that invol...
In practice we often have to solve optimization problems with several criteria. These problems are c...
Multiobjective optimization problems depending on a probability measure correspond to many economic...
Stochastic methods are present in our daily lives, especially when we need to make a decision based ...
AbstractIn this paper a class of stochastic multiple-objective programming problems with one quadrat...
In this paper we suggest an approach for solving a multiobjective stochastic linear programming prob...
Stochastic optimization refers to a collection of methods for minimizing or maximizing an objective ...
The mathematical equivalence between linear scalarizations in multiobjective programming and expecte...
Using some real world examples I illustrate the important role of multiobjective optimization in dec...
Recent results on non-convex multi-objective optimization problems and methods are presented in this...
Multiobjective Stochastic Linear Programming is a relevant topic. As a matter of fact, many real li...
It is argued that any non-trivial real world problems involve multiple objectives. The simplistic ap...
The approaches to tackling optimization problems of multiple-objectives can be classified into 3 cat...
This new edition of Stochastic Linear Programming: Models, Theory and Computation has been brought c...
Rather general multiobjective optimization problems depending on a probability measure correspond of...
Probabilistic or Stochastic programming is a framework for modeling optimization problems that invol...
In practice we often have to solve optimization problems with several criteria. These problems are c...
Multiobjective optimization problems depending on a probability measure correspond to many economic...
Stochastic methods are present in our daily lives, especially when we need to make a decision based ...
AbstractIn this paper a class of stochastic multiple-objective programming problems with one quadrat...
In this paper we suggest an approach for solving a multiobjective stochastic linear programming prob...
Stochastic optimization refers to a collection of methods for minimizing or maximizing an objective ...
The mathematical equivalence between linear scalarizations in multiobjective programming and expecte...
Using some real world examples I illustrate the important role of multiobjective optimization in dec...
Recent results on non-convex multi-objective optimization problems and methods are presented in this...
Multiobjective Stochastic Linear Programming is a relevant topic. As a matter of fact, many real li...
It is argued that any non-trivial real world problems involve multiple objectives. The simplistic ap...
The approaches to tackling optimization problems of multiple-objectives can be classified into 3 cat...
This new edition of Stochastic Linear Programming: Models, Theory and Computation has been brought c...