Extension of the Thomas Algorithm to a Class of Algebraic Linear Equation Systems Involving Quasi-Block-Tridiagonal Matrices with Isolated Block-Pentadiagonal Rows, Assuming Variable Block Dimensions

被引：0

作者：

L. K. Bieniasz

机构：

[1] Institute of Physical Chemistry of the Polish Academy of Sciences Molten Salts Laboratory,

[2] ul. Zagrody 13 30-318 Cracow,undefined

[3] Poland e-mail: nbbienia@cyf-kr.edu.pl,undefined

来源：

Computing | 2001年 / 67卷

关键词：

AMS Subject Classifications: 65F05, 65N22.; Key Words: Quasi-block-tridiagonal matrices, Thomas algorithm, boundary value problems, initial boundary value problems, finite-difference methods.;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：269 / 285

页数：16

共 4 条

[1] Extension of the thomas algorithm to a class of algebraic linear equation systems involving quasi-block-tridiagonal matrices with isolated block-pentadiagonal rows, assuming variable block dimensions
Bieniasz, LK
COMPUTING, 2001, 67 (04) : 269 - 285
[2] Extension of the Thomas algorithm to a class of algebraic linear equation systems involving quasi-block-tridiagonal matrices with isolated block-pentadiagonal rows, assuming variable block dimensions (vol 67, pg 269, 2001)
Bieniasz, LK
COMPUTING, 2003, 70 (03) : 275 - 275
[3] SSE-based Thomas Algorithm for Quasi-Block-Tridiagonal Linear Equation Systems, Optimized for Small Dense Blocks
Barna's, Dawid
Bieniasz, Leslaw K.
PROCEEDINGS OF THE INTERNATIONAL CONFERENCE ON NUMERICAL ANALYSIS AND APPLIED MATHEMATICS 2016 (ICNAAM-2016), 2017, 1863
[4] Accelerated Thomas Solver for (Quasi-)Block-Tridiagonal Linear Algebraic Equation Systems, Using SSE/AVX Instruction Sets for Vectorizing Dense Block Operations
Barnas, Dawid
Bieniasz, Leslaw K.
INTERNATIONAL JOURNAL OF COMPUTATIONAL METHODS, 2016, 13 (06)

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