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Solving Doubly Bordered Tridiagonal Linear Systems via Partition
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作者 Moawwad El-Mikkawy mohammed el-shehawy Nermeen Shehab 《Applied Mathematics》 2015年第6期967-978,共12页
This paper presents new numeric and symbolic algorithms for solving doubly bordered tridiagonal linear system. The proposed algorithms are derived using partition together with UL factorization. Inversion algorithm fo... This paper presents new numeric and symbolic algorithms for solving doubly bordered tridiagonal linear system. The proposed algorithms are derived using partition together with UL factorization. Inversion algorithm for doubly bordered tridiagonal matrix is also considered based on the Sherman-Morrison-Woodbury formula. The algorithms are implemented using the computer algebra system, MAPLE. Some illustrative examples are given. 展开更多
关键词 DOUBLY Bordered TRIDIAGONAL MATRICES UL FACTORIZATION Block MATRICES Computer ALGEBRA Systems Sherman-Morrison-Woodbury Formula
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A Generalized Symbolic Thomas Algorithm for Solving Doubly Bordered <i>k</i>-Tridiagonal Linear Systems
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作者 Nermeen Shehab Moawwad El-Mikkawy mohammed el-shehawy 《Journal of Applied Mathematics and Physics》 2015年第9期1199-1206,共8页
In the current paper, the authors present a symbolic algorithm for solving doubly bordered k-tridiagonal linear system having n equations and n unknowns. The proposed algorithm is derived by using partition together w... In the current paper, the authors present a symbolic algorithm for solving doubly bordered k-tridiagonal linear system having n equations and n unknowns. The proposed algorithm is derived by using partition together with UL factorization. The cost of the algorithm is O(n). The algorithm is implemented using the computer algebra system, MAPLE. Some illustrative examples are given. 展开更多
关键词 DOUBLY Bordered k-Tridiagonal Matrix UL FACTORIZATION DETGDBTRI ALGORITHM Thomas ALGORITHM Computer Algebra Systems (CAS)
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