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2009•International Journal of Computer MathematicsRequires access

Two algorithms for solving general backward pentadiagonal linear systems

A. A. Karawia

Open publisher page 5 citations

Abstract

In this paper, we present efficient computational and symbolic algorithms for solving backward penta-diagonal linear systems. The implementation of the algorithms using computer algebra systems (CAS) such as MAPLE, MACSYMA, MATHEMATICA, and MATLAB is straightforward. Two examples are given in order to illustrate the algorithms. The symbolic algorithm is competitive with other methods for solving a backward pentadiagonal linear systems.

About this research paper

What this paper is about

In this paper, we present efficient computational and symbolic algorithms for solving backward penta-diagonal linear systems. The implementation of the algorithms using computer algebra systems (CAS) such as MAPLE, MACSYMA, MATHEMATICA, and MATLAB is straightforward. Two examples are given in order to illustrate the algorithms. The symbolic algorithm is competitive with other methods for solving a backward pentadiagonal linear systems.

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OpenAlex reports 5 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

In this paper, we present efficient computational and symbolic algorithms for solving backward penta-diagonal linear systems. The implementation of the algorithms using computer algebra systems (CAS) such as MAPLE, MACSYMA, MATHEMATICA, and MATLAB is straightforward. Two examples are given in order to illustrate the algorithms. The symbolic algorithm is competitive with other methods for solving a backward pentadiagonal linear systems.

Key concepts: Maple, Symbolic computation, Algorithm, Diagonal, MATLAB, Linear system, Mathematics, Algebra over a field

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