In this thesis, we present two proposals to solve the problem of bandwidth reduction on sparse matrices (PRB). Due to its wide applicability in engineering, computing and optimization, PRB is the subject of extensive research via both exact and heuristic models. We present an exact method for PRB via mathematical programming that has as great advantage the guarantee of optimality of the obtained solutions. PRB belongs to the class of NP-hard problems, so in general the computational time to get exact solutions grows exponentially with the size of the input. As an alternative to the high computational cost of obtaining exact solutions, we propose the use of a variant of the Variable Neighborhood Search (VNS) metaheuristic.Neste trabalho, apr...
In this paper, we propose an integrated Genetic Algorithm with Hill Climbing to solve the matrix ban...
This work proposes the minimization of bandwidth in sparse symmetric Matrix, using genetic algorit...
Combinatorial optimization problems are generally NP-hard problems, so they can only rely on heurist...
Colloque avec actes et comité de lecture. internationale.International audience"Bandwidth minimizati...
The problem of sparse matrix bandwidth reduction is addressed and solved with two approaches suitabl...
This paper studies heuristics for the bandwidth reduction of large-scale matrices in serial computat...
Esta pesquisa trata da aplicação de meta-heurísticas baseadas em busca em vizinhança variável em pro...
Abstract — In this article we develop a greedy randomized adaptive search procedure (GRASP) for the ...
In this paper the recently developed meta-heuristic optimization method, known as charged system sea...
AbstractComputational and storage costs of resolution of large sparse linear systems Ax=b can be per...
In this paper, the problem of reducing the bandwidth of sparse matrices by permuting rows and column...
In this work, the problem of reducing the bandwidth of sparse matrices by permuting rows and columns...
In this paper, a new viable bandwidth reduction algorithm for reducing the bandwidth of sparse symme...
The Optimization Selection Problem aims to find the best optimizations to use in a specific source c...
Most research in algorithm design relies on worst-case analysis for performance comparisons. Unfortu...
In this paper, we propose an integrated Genetic Algorithm with Hill Climbing to solve the matrix ban...
This work proposes the minimization of bandwidth in sparse symmetric Matrix, using genetic algorit...
Combinatorial optimization problems are generally NP-hard problems, so they can only rely on heurist...
Colloque avec actes et comité de lecture. internationale.International audience"Bandwidth minimizati...
The problem of sparse matrix bandwidth reduction is addressed and solved with two approaches suitabl...
This paper studies heuristics for the bandwidth reduction of large-scale matrices in serial computat...
Esta pesquisa trata da aplicação de meta-heurísticas baseadas em busca em vizinhança variável em pro...
Abstract — In this article we develop a greedy randomized adaptive search procedure (GRASP) for the ...
In this paper the recently developed meta-heuristic optimization method, known as charged system sea...
AbstractComputational and storage costs of resolution of large sparse linear systems Ax=b can be per...
In this paper, the problem of reducing the bandwidth of sparse matrices by permuting rows and column...
In this work, the problem of reducing the bandwidth of sparse matrices by permuting rows and columns...
In this paper, a new viable bandwidth reduction algorithm for reducing the bandwidth of sparse symme...
The Optimization Selection Problem aims to find the best optimizations to use in a specific source c...
Most research in algorithm design relies on worst-case analysis for performance comparisons. Unfortu...
In this paper, we propose an integrated Genetic Algorithm with Hill Climbing to solve the matrix ban...
This work proposes the minimization of bandwidth in sparse symmetric Matrix, using genetic algorit...
Combinatorial optimization problems are generally NP-hard problems, so they can only rely on heurist...