A new approach has been introduced for solving NP-hardness problem in combinatorial optimization problems. Actully, our study focused on the relationship between the Lagrange method and Penalty method ,this paper introduce a new relaxation of the fesible region.Furthermore, NP hard problem has been tested and showed that the Augmented Lagrangian Approach outperformed the Penalty method. Finally, our study focuses on enhancing the theoretical convergence features as well as numerical computing
We shape a formal framework for distinguishing the behaviour of constructive and non-constructive po...
The word algorithm is the magical word in the field of computer science because the imagination of t...
Recent developments in the theory of computational complexity as applied to combinatorial problems h...
In combinatorial optimization, the most important challenges are presented by problems belonging to ...
The goal of this paper is to find a better method for integrating the optimization problem faster, a...
Many current deterministic solvers for NP-hard combinatorial optimization problems are based on nonl...
Abstract. Many current deterministic solvers for NP-hard combinato-rial optimization problems are ba...
. In the past few years, there has been significant progress in our understanding of the extent to w...
The fact that polynomial time algorithm is very unlikely to be devised for an optimal solving of the...
Abstract: The fact that polynomial time algorithm is very unlikely to be devised for an optimal solv...
Lagrangian relaxation is commonly used in combinatorial optimization to generate lower bounds for a ...
The thesis ascertains the approximability of classic combinatorial optimization problems using mathe...
In this thesis we explore two methods of computing lower bounds. We first discuss the Lagrangian Rel...
Recent developments in the theory of computational complexity as applied to combinatorial problems h...
AbstractThis paper presents the main results obtained in the field of approximation algorithms in a ...
We shape a formal framework for distinguishing the behaviour of constructive and non-constructive po...
The word algorithm is the magical word in the field of computer science because the imagination of t...
Recent developments in the theory of computational complexity as applied to combinatorial problems h...
In combinatorial optimization, the most important challenges are presented by problems belonging to ...
The goal of this paper is to find a better method for integrating the optimization problem faster, a...
Many current deterministic solvers for NP-hard combinatorial optimization problems are based on nonl...
Abstract. Many current deterministic solvers for NP-hard combinato-rial optimization problems are ba...
. In the past few years, there has been significant progress in our understanding of the extent to w...
The fact that polynomial time algorithm is very unlikely to be devised for an optimal solving of the...
Abstract: The fact that polynomial time algorithm is very unlikely to be devised for an optimal solv...
Lagrangian relaxation is commonly used in combinatorial optimization to generate lower bounds for a ...
The thesis ascertains the approximability of classic combinatorial optimization problems using mathe...
In this thesis we explore two methods of computing lower bounds. We first discuss the Lagrangian Rel...
Recent developments in the theory of computational complexity as applied to combinatorial problems h...
AbstractThis paper presents the main results obtained in the field of approximation algorithms in a ...
We shape a formal framework for distinguishing the behaviour of constructive and non-constructive po...
The word algorithm is the magical word in the field of computer science because the imagination of t...
Recent developments in the theory of computational complexity as applied to combinatorial problems h...