AbstractThis paper is concerned with the numerical solutions to the linear matrix equations A1XB1=F1 and A2XB2=F2; two iterative algorithms are presented to obtain the solutions. For any initial value, it is proved that the iterative solutions obtained by the proposed algorithms converge to their true values. Finally, simulation examples are given to verify the proposed convergence theorems
AbstractA new iterative method for the solution of linear systems, based upon a new splitting of the...
In this paper, we propose a new iterative algorithm to solve the matrix equation AXB + CXT D = E. Th...
AbstractAn iterative procedure is presented for the solution of the matrix equation XA + BX + C = 0 ...
AbstractThis paper is concerned with the numerical solutions to the linear matrix equations A1XB1=F1...
In this paper the gradient based iterative algorithms are presented to solve the following four type...
In this paper the gradient based iterative algorithm is presented to solve the linear matrix equatio...
In this paper, two matrix iterative methods are presented to solve the matrix equation A1X1B1 + A2X2...
Abstract—In this paper the gradient based iterative algorithms are presented to solve the following ...
We discuss the positive definite solutions for the system of nonlinear matrix equations and , where...
This paper reviews the salient features of a number of iterative methods for solving the matrix equa...
AbstractThe present paper treats iterative methods for a class of nonlinear matrix equations X+A⋆X−α...
This paper is concerned with numerical solutions to general linear matrix equations including the we...
The positive definite solutions for the system of nonlinear matrix equations + * − = , + * − = are c...
AbstractRapidly convergent high-order methods for the solution of the matrix equation XA + AY = F ar...
In this paper, we study the matrix equation X + AX?1A + BX?1B = Q, where A and B are square matrices...
AbstractA new iterative method for the solution of linear systems, based upon a new splitting of the...
In this paper, we propose a new iterative algorithm to solve the matrix equation AXB + CXT D = E. Th...
AbstractAn iterative procedure is presented for the solution of the matrix equation XA + BX + C = 0 ...
AbstractThis paper is concerned with the numerical solutions to the linear matrix equations A1XB1=F1...
In this paper the gradient based iterative algorithms are presented to solve the following four type...
In this paper the gradient based iterative algorithm is presented to solve the linear matrix equatio...
In this paper, two matrix iterative methods are presented to solve the matrix equation A1X1B1 + A2X2...
Abstract—In this paper the gradient based iterative algorithms are presented to solve the following ...
We discuss the positive definite solutions for the system of nonlinear matrix equations and , where...
This paper reviews the salient features of a number of iterative methods for solving the matrix equa...
AbstractThe present paper treats iterative methods for a class of nonlinear matrix equations X+A⋆X−α...
This paper is concerned with numerical solutions to general linear matrix equations including the we...
The positive definite solutions for the system of nonlinear matrix equations + * − = , + * − = are c...
AbstractRapidly convergent high-order methods for the solution of the matrix equation XA + AY = F ar...
In this paper, we study the matrix equation X + AX?1A + BX?1B = Q, where A and B are square matrices...
AbstractA new iterative method for the solution of linear systems, based upon a new splitting of the...
In this paper, we propose a new iterative algorithm to solve the matrix equation AXB + CXT D = E. Th...
AbstractAn iterative procedure is presented for the solution of the matrix equation XA + BX + C = 0 ...
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