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Information Journal Paper

Title

A Class of Nested Iteration Schemes for Generalized Coupled Sylvester Matrix Equation

Pages

  29-45

Abstract

 Global Krylov subspace methods are the most e cient and robust methods to solve generalized coupled Sylvester matrix equation. In this paper, we propose nested splitting conjugate gradient process for solving this equation. This method has inner and outer iterations, which employs the generalized conjugate gradient method as inner iteration to approximate each outer iterate, while each outer iteration is induced by a convergence and symmetric positive defi nite splitting of the coe cient matrices. Convergence properties of this method are investigated. Finally, the e ectiveness of the nested splitting conjugate gradient method is explained by some numerical examples.

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    APA: Copy

    SHEYBANI, M., Tajaddini, a., & YAGHOOBI, M.A.. (2018). A Class of Nested Iteration Schemes for Generalized Coupled Sylvester Matrix Equation. WAVELET AND LINEAR ALGEBRA, 5(2), 29-45. SID. https://sid.ir/paper/750463/en

    Vancouver: Copy

    SHEYBANI M., Tajaddini a., YAGHOOBI M.A.. A Class of Nested Iteration Schemes for Generalized Coupled Sylvester Matrix Equation. WAVELET AND LINEAR ALGEBRA[Internet]. 2018;5(2):29-45. Available from: https://sid.ir/paper/750463/en

    IEEE: Copy

    M. SHEYBANI, a. Tajaddini, and M.A. YAGHOOBI, “A Class of Nested Iteration Schemes for Generalized Coupled Sylvester Matrix Equation,” WAVELET AND LINEAR ALGEBRA, vol. 5, no. 2, pp. 29–45, 2018, [Online]. Available: https://sid.ir/paper/750463/en

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