Applied Mathematics

Applied Mathematics

ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org
"A Generalized Symbolic Thomas Algorithm"
written by Moawwad El-Mikkawy,
published by Applied Mathematics, Vol.3 No.4, 2012
has been cited by the following article(s):
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[5] الگوریتمی برای محاسبه معکوس هر ماتریس ـ قطری‎
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[6] A finite difference method to analyze heat and mass transfer in kerosene based γ-oxide nanofluid for cooling applications
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[7] Generalized Sherman–Morrison–Woodbury formula based algorithm for the inverses of opposite‑bordered tridiagonal matrices
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[8] Ninety years of k-tridiagonal matrices
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[9] Generalized Sherman–Morrison–Woodbury formula based algorithm for the inverses of opposite-bordered tridiagonal matrices
Journal of Mathematical Chemistry, 2020
[10] Quantum transport properties of exotic bilayer-graphene-based devices
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[11] A breakdown-free algorithm for computing the determinants of periodic tridiagonal matrices
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[12] Performance analysis of effective symbolic methods for solving band matrix SLAEs
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[13] New algorithms for numerically solving a class of bordered tridiagonal systems of linear equations
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[14] Performance Analysis of Effective Methods for Solving Band Matrix SLAEs after Parabolic Nonlinear PDEs
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[15] Stability of a finite volume element method for the time‐fractional advection‐diffusion equation
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[16] Effective Methods for Solving Band SLEs after Parabolic Nonlinear PDEs
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[17] Symbolic Algorithm for Solving SLAEs with Heptadiagonal Coefficient Matrices
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[18] A Cost-Efficient Numerical Algorithm for Evaluating the Determinant of a Quasi-Tridiagonal Matrix
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[19] Numerical algorithms for the determinant evaluation of general Hessenberg matrices
Journal of Mathematical Chemistry, 2017
[20] The Estimate for the Condition Numbers of aSymmetry Tridiagonal Toeplitz Matrix
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[21] A Fast and Reliable Algorithm for Evaluating -th Order -Tridiagonal Determinants
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[22] On Tensor product decomposition of k-tridiagonal toeplitz matrices
Int. J. Pure Appl …, 2015
[23] ON TENSOR PRODUCT DECOMPOSITION OF -TRIDIAGONAL TOEPLITZ MATRICES
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[24] A new recursive algorithm for inverting general k-tridiagonal matrices
Applied Mathematics Letters, 2015
[25] On the inverse and determinant of general bordered tridiagonal matrices
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[26] A generalized symbolic Thomas algorithm for the solution of opposite-bordered tridiagonal linear systems
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[27] Solving Doubly Bordered Tridiagonal Linear Systems via Partition
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[28] A Generalized Symbolic Thomas Algorithm for Solving Doubly Bordered k-Tridiagonal Linear Systems
Journal of Applied Mathematics and Physics, 2015
[29] On decomposition of k-tridiagonal ℓ-Toeplitz matrices and its applications
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[30] New Algorithms for Solving Bordered k-Tridiagonal Linear Systems
Journal of Applied Mathematics and Physics, 2015
[31] A Fast and Reliable Algorithm for Evaluating n-th Order k-Tridiagonal Determinants
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[32] Symbolic algorithms for the inverses of general k-tridiagonal matrices
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[33] APPLICATION OF RUNGE-KUTT METHOD AND RUNNING TRI-DIAGONAL MATRIX FOR OPEN HELICOIDAL SHELL CALCULATION
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[34] ПРИМЕНЕНИЕ МЕТОДА РУНГЕ-КУТТА И МЕТОДА ПРОГОНКИ К РАСЧЕТУ ДЛИННОГО ПОЛОГОГО ТОРСА-ГЕЛИКОИДА
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[35] A note on a fast breakdown-free algorithm for computing the determinants and the permanents of< i> k-tridiagonal matrices
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[36] New Algorithms for Solving k-Tridiagonal Linear Systems
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[37] Algorithms for Solving Doubly Bordered Tridiagonal Linear Systems
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[38] A symbolic algorithm for periodic tridiagonal systems of equations
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[39] A novel algorithm for inverting a general k-tridiagonal matrix
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[40] Algorithms for Solving Linear Systems of Equations of Tridiagonal Type via Transformations
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[41] Inversion of k-tridiagonal matrices with Toeplitz structure
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[42] On Solving Centrosymmetric Linear Systems
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