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Original Articles

The inversion-free iterative methods for a system of nonlinear matrix equations

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Pages 1470-1483 | Received 20 Nov 2014, Accepted 04 May 2015, Published online: 30 Jun 2015

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Sourav Shil, Hemant Kumar Nashine & Fazlollah Soleymani. (2022) On an inversion-free algorithm for the nonlinear matrix problem . International Journal of Computer Mathematics 99:12, pages 2555-2567.
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Articles from other publishers (6)

Shijun Chen. (2022) Double Iterative Algorithm for Symmetric Solution of Multi-variable Quadratic Matrix Equation. Double Iterative Algorithm for Symmetric Solution of Multi-variable Quadratic Matrix Equation.
Raziyeh Erfanifar, Khosro Sayevand & Masoud Hajarian. (2022) An efficient inversion-free method for solving the nonlinear matrix equation  . Journal of the Franklin Institute 359:7, pages 3071-3089.
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Khosro Sayevand, Raziyeh Erfanifar & Hamid Esmaeili. (2022) The maximal positive definite solution of the nonlinear matrix equation $$X + A^{*}X^{-1}A+B^{*}X^{-1}B = I $$. Mathematical Sciences.
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Malik Zaka Ullah. (2021) A New Inversion-Free Iterative Scheme to Compute Maximal and Minimal Solutions of a Nonlinear Matrix Equation. Mathematics 9:23, pages 2994.
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Sourav Shil & Hemant Kumar Nashine. (2021) Latest Inversion-Free Iterative Scheme for Solving a Pair of Nonlinear Matrix Equations. Journal of Mathematics 2021, pages 1-22.
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Huamin Zhang. (2019) Quasi gradient-based inversion-free iterative algorithm for solving a class of the nonlinear matrix equations. Computers & Mathematics with Applications 77:5, pages 1233-1244.
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