We introduce in this paper a new starting mechanism for multi-objective linear programming (MOLP) algorithms. This makes it possible to start an algorithm from any solution in objective space. The original problem is first augmented in such a way that a given starting point is feasible. The augmentation is explicitly or implicitly controlled by one parameter during the search process, which verifies the feasibility (efficiency) of the final solution. This starting mechanism can be applied either to traditional algorithms, which search the exterior of the constraint polytope, or to the algorithms moving through the 2interior of the constraints. We provide recommendations on the suitability of an algorithm for the various locations of a start...
We develop an interactive method for multiple objective linear programming based on aspiration level...
Multiplicative programming problems (MPPs) are global optimization problems known to be NP-hard. In ...
The paper presents a methodology for Multi-Objective Linear Programming (MOLP) problems. It relies o...
Multiple objective linear programming problems are solved with a variety of algorithms. While these ...
Multiple Objective Programming (MOP) problems have become famous among many researchers due to more ...
Most real world decision making problems involve more than one objective function and can be formula...
Multiobjective Programming (MOP) has become famous among many researchers due to more practical and ...
The multiple objective linear programming (MOLP) problem is to maximize several linear objectives ov...
Click on the DOI link to access this article (may not be free)An interactive algorithm to solve mult...
This paper gives a brief introduction into multiple objective programming support. We will overview ...
The multiple objective linear programming (MOLP) problem is to maximize several linear objectives ov...
The multiple objective linear programming (MOLP) problem is to maximize several linear objectives ov...
Most Multiple Objective Linear Programming (MOLP) algorithms working in the decision variable space,...
Most Multiple Objective Linear Programming (MOLP) algorithms working in the decision variable space,...
An approach to generating all efficient solutions of multiple objective programs with piecewise line...
We develop an interactive method for multiple objective linear programming based on aspiration level...
Multiplicative programming problems (MPPs) are global optimization problems known to be NP-hard. In ...
The paper presents a methodology for Multi-Objective Linear Programming (MOLP) problems. It relies o...
Multiple objective linear programming problems are solved with a variety of algorithms. While these ...
Multiple Objective Programming (MOP) problems have become famous among many researchers due to more ...
Most real world decision making problems involve more than one objective function and can be formula...
Multiobjective Programming (MOP) has become famous among many researchers due to more practical and ...
The multiple objective linear programming (MOLP) problem is to maximize several linear objectives ov...
Click on the DOI link to access this article (may not be free)An interactive algorithm to solve mult...
This paper gives a brief introduction into multiple objective programming support. We will overview ...
The multiple objective linear programming (MOLP) problem is to maximize several linear objectives ov...
The multiple objective linear programming (MOLP) problem is to maximize several linear objectives ov...
Most Multiple Objective Linear Programming (MOLP) algorithms working in the decision variable space,...
Most Multiple Objective Linear Programming (MOLP) algorithms working in the decision variable space,...
An approach to generating all efficient solutions of multiple objective programs with piecewise line...
We develop an interactive method for multiple objective linear programming based on aspiration level...
Multiplicative programming problems (MPPs) are global optimization problems known to be NP-hard. In ...
The paper presents a methodology for Multi-Objective Linear Programming (MOLP) problems. It relies o...