1976SIAM Journal on Numerical AnalysisRequires access

An Algorithm for Reducing the Bandwidth and Profile of a Sparse Matrix

Norman E. Gibbs, William G. Poole, Paul K. Stockmeyer

Open publisher page 592 citations

Abstract

A new algorithm for reducing the bandwidth and profile of a sparse matrix is described. Extensive testing on finite element matrices indicates that the algorithm typically produces bandwidth and profile which are comparable to those of the commonly-used reverse Cuthill–McKee algorithm, yet requires significantly less computation time.

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What this paper is about

A new algorithm for reducing the bandwidth and profile of a sparse matrix is described. Extensive testing on finite element matrices indicates that the algorithm typically produces bandwidth and profile which are comparable to those of the commonly-used reverse Cuthill–McKee algorithm, yet requires significantly less computation time.

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OpenAlex reports 592 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

A new algorithm for reducing the bandwidth and profile of a sparse matrix is described. Extensive testing on finite element matrices indicates that the algorithm typically produces bandwidth and profile which are comparable to those of the commonly-used reverse Cuthill–McKee algorithm, yet requires significantly less computation time.

Key concepts: Algorithm, Computation, Sparse matrix, Bandwidth (computing), Cuthill–McKee algorithm, Matrix (chemical analysis), Finite element method, Mathematics

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