Linear Programming is a mathematical technique to help plan and to achieve the best outcome. It will make decisions relative to allocate resources and find the minimum or maximum value of the objective. While formulating a linear programming model, decision makers often tend to include all the possible constraints and variables although some of them may not be binding at the optimal solution. In fact, LP models almost contain a significant number of redundant constraints and variables. Therefore it is worthwhile to devote some efforts in solving for considerable reduction in the size of the problem. In this aspect, this paper proposes to identify which constraints and variables most likely to be tight at optimalit
In this paper we present a procedure for obtaining upper bounds on a linear function by means of cer...
In a solvable linear optimization problem, a constraint is saturated if it is binding at a certain o...
Many discrete optimization problems can be formulated as either integer linear programming problems ...
The objective function and the constraints can be formulated as linear functions of independent vari...
General mathematical programming problems may contain redundant and nonbinding constraints. These ar...
The linear programme and its constraints are split into two parts. The first consists of the traditi...
AbstractThis paper deals with linear programming (LP) models with variable parameters and introduces...
peer reviewedIn this article we illustrate that Constraint Logic Programming (CLP) systems allow eas...
Linear programming and constraint propagation are complementary techniques with the potential for in...
In this article we illustrate that Constraint Logic Programming (CLP) systems allow easy expression ...
Linear programming and constraint propagation are comple-mentary techniques with the potential for i...
Many discrete optimization problems can be formulated as either integer linear programming problems ...
Sensitivity analysis is used to quantify the impact of changes in the initial data of linear program...
Many discrete optimization problems can be formulated as either integer linear programming problems ...
textabstractSensitivity analysis is used to quantify the impact of changes in the initial data of li...
In this paper we present a procedure for obtaining upper bounds on a linear function by means of cer...
In a solvable linear optimization problem, a constraint is saturated if it is binding at a certain o...
Many discrete optimization problems can be formulated as either integer linear programming problems ...
The objective function and the constraints can be formulated as linear functions of independent vari...
General mathematical programming problems may contain redundant and nonbinding constraints. These ar...
The linear programme and its constraints are split into two parts. The first consists of the traditi...
AbstractThis paper deals with linear programming (LP) models with variable parameters and introduces...
peer reviewedIn this article we illustrate that Constraint Logic Programming (CLP) systems allow eas...
Linear programming and constraint propagation are complementary techniques with the potential for in...
In this article we illustrate that Constraint Logic Programming (CLP) systems allow easy expression ...
Linear programming and constraint propagation are comple-mentary techniques with the potential for i...
Many discrete optimization problems can be formulated as either integer linear programming problems ...
Sensitivity analysis is used to quantify the impact of changes in the initial data of linear program...
Many discrete optimization problems can be formulated as either integer linear programming problems ...
textabstractSensitivity analysis is used to quantify the impact of changes in the initial data of li...
In this paper we present a procedure for obtaining upper bounds on a linear function by means of cer...
In a solvable linear optimization problem, a constraint is saturated if it is binding at a certain o...
Many discrete optimization problems can be formulated as either integer linear programming problems ...