On computing of arbitrary positive integer powers for one type of symmetric pentadiagonal matrices of even order

DOI10.1016/J.AMC.2008.04.058zbMath1157.65362OpenAlexW4244651602MaRDI QIDQ2378967

Jonas Rimas

Publication date: 14 January 2009

Published in: Applied Mathematics and Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.amc.2008.04.058

zbMATH Keywords

convergenceChebyshev polynomialsnumerical exampleseigenvalueseigenvectorspentadiagonal matricesmatrix power

Mathematics Subject Classification ID

Related Items (5)

On computing of arbitrary positive integer powers for one type of symmetric pentadiagonal matrices of odd order ⋮ Integer Powers of Certain Complex Pentadiagonal Toeplitz Matrices ⋮ The adjacency matrix of one type of directed graph and the Jacobsthal numbers and their determinantal representation ⋮ On computing of arbitrary positive integer powers for one type of even order symmetric anti-pentadiagonal matrices ⋮ On the number of perfect matchings for some certain types of bipartite graphs

Cites Work

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• On computing of arbitrary positive integer powers for one type of even order symmetric circulant matrices . I.
• On computing of arbitrary positive integer powers for one type of symmetric tridiagonal matrices of even order. II.
• On the characteristic polynomial, eigenvectors and determinant of a pentadiagonal matrix
• On computing of arbitrary positive integer powers for one type of even order symmetric circulant matrices. II.
• On computing of arbitrary positive integer powers for one type of symmetric tridiagonal matrices of even order. I
• Matrix Analysis

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