An Accelerated Jacobi-Gradient Iterative Algorithm to Solve the Matrix Equation $${\varvec{A}}\boldsymbol{ Z}-\overline{\boldsymbol{ Z}}{\varvec{B}}={\varvec{C}}$$
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Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s40995-024-01629-5.pdf
Reference29 articles.
1. Ameri A, Beik FPA (2018) Delayed over-relaxation in iterative schemes to solve rank deficient linear system of (matrix) equations. Filomat 32(9):3181–3198
2. Bayoumi AME (2021) Jacobi-gradient iterative algorithm for solving the matrix equation $$AX-\overline{X}B=C$$. Appl Math Inf Sci, (accepted)
3. Bayoumi AME (2023) Relaxed gradient-based iterative solutions to coupled Sylvester-conjugate transpose matrix equations of two unknowns. Eng Comput 40(9–10):2776–2793
4. Bayoumi AME, Ramadan MA (2018) An accelerated gradient-based iterative algorithm for solving extended Sylvester-conjugate matrix equations. Trans Inst Meas Control 40(1):341–347
5. Bayoumi AME, Ramadan MA (2022) R, S conjugate solution to coupled Sylvester complex matrix equations with conjugate of two unknowns. Automatika 63(3):454–462. https://doi.org/10.1080/00051144.2022.2052399
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