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Matrix multisplitting Picard-iterative method for solving generalized absolute value matrix equation
The absolute value equation appears in various fields of applied mathematics such as
operational research. Here we consider its generalized version AX+ B| X|= C, where A, B …
operational research. Here we consider its generalized version AX+ B| X|= C, where A, B …
A predefined-time and anti-noise varying-parameter ZNN model for solving time-varying complex Stein equations
L **ao, L Li, J Tao, W Li - Neurocomputing, 2023 - Elsevier
A predefined-time and anti-noise varying-parameter zeroing neural network (PTAN-VPZNN)
is designed to resolve time-varying complex Stein equations in this paper. Differing from the …
is designed to resolve time-varying complex Stein equations in this paper. Differing from the …
Cyclic gradient based iterative algorithm for a class of generalized coupled Sylvester-conjugate matrix equations
W Wang, G Qu, C Song - Journal of the Franklin Institute, 2023 - Elsevier
This paper focuses on the numerical solution of a class of generalized coupled Sylvester-
conjugate matrix equations, which are general and contain many significance matrix …
conjugate matrix equations, which are general and contain many significance matrix …
On the Hermitian and skew-Hermitian splitting-like iteration approach for solving complex continuous-time algebraic Riccati matrix equation
Some matrix equations are important in application and studying in various fields of
sciences. One of them is continuous-time algebraic Riccati matrix equation that is an …
sciences. One of them is continuous-time algebraic Riccati matrix equation that is an …
Combined real and imaginary parts method for solving generalized Lyapunov matrix equation
Abstract Based on the Combined Real part and Imaginary part (CRI) method for solving
linear systems Wang et al.(2017)[50], we solve generalized Lyapunov matrix equation A X+ …
linear systems Wang et al.(2017)[50], we solve generalized Lyapunov matrix equation A X+ …
The use of homotopy analysis method for solving generalized Sylvester matrix equation with applications
In this research, we introduce and analyze homotopy analysis method (HAM) for solving
approximately linear matrix equation ∑\limits\limits _ i= 1^ s A_iXB_i+ C= 0∑ i= 1 s A i XB i+ …
approximately linear matrix equation ∑\limits\limits _ i= 1^ s A_iXB_i+ C= 0∑ i= 1 s A i XB i+ …
Block-row and block-column iterative algorithms for solving linear matrix equation
W Wang, G Qu, C Song, D Liu - Computational and Applied Mathematics, 2023 - Springer
Using tools like the Kronecker product and the vector operator, various Sylvester matrix
equations can always be converted into the form A x= f, motivating us to investigate the …
equations can always be converted into the form A x= f, motivating us to investigate the …
Modified Jacobi-gradient iterative method for generalized Sylvester matrix equation
N Sasaki, P Chansangiam - Symmetry, 2020 - mdpi.com
We propose a new iterative method for solving a generalized Sylvester matrix equation A 1
XA 2+ A 3 XA 4= E with given square matrices A 1, A 2, A 3, A 4 and an unknown …
XA 2+ A 3 XA 4= E with given square matrices A 1, A 2, A 3, A 4 and an unknown …
The shifted inner–outer iteration methods for solving Sylvester matrix equations
Z Tian, Y Wang, Y Dong, X Duan - Journal of the Franklin Institute, 2024 - Elsevier
In this paper, based on the iteration frameworks (Tian et al., 2018, 2020), by introducing a
tunable parameter γ to improve their convergence performances, the shifted inner–outer (IO) …
tunable parameter γ to improve their convergence performances, the shifted inner–outer (IO) …
Mathematics and Poetry• Unification, Unity, Union
FF Nichita - Sci, 2020 - mdpi.com
We consider a multitude of topics in mathematics where unification constructions play an
important role: the Yang–Baxter equation and its modified version, Euler's formula for dual …
important role: the Yang–Baxter equation and its modified version, Euler's formula for dual …