This article discusses the preconditioner to solve a system of linear equations Ax = b, with A in the form L-matrix, which is a review of articles DJ Evans, et al. [Journal of Computational and Applied Mathematics, 132: 461-466 (2001)]. Analytically we show that the spectral radius of the iteration matrix of the preconditioned AOR method is smaller than the spectral radius of the iteration matrix of a standard AOR method. The analytical results are supported by numerical computations where it appears that the preconditioned AOR method gives fewer number of iterations compare to the standard AOR method in solving given systems of linear equations Ax = b
This article discusses an alternative formula to obtain the particular solution of non-homogeneous l...
In this paper Explained algebra Riccati equation XCX-XD-AX +B =0 for which the four coefficient mat...
Linear fractional programming is a special case of nonlinear programming which the objective functio...
This article discusses how to nd a solution of linear system of equations Ax = b, with A in the form...
This article discusses the preconditioner for solving the linear system Ax = b, where A is of the fo...
Diophantine equation is a matrix polynomial equation of the form . Here, we investigate the existenc...
This article discusses a new derivative-free iterative method to find the solutions of nonlinear equa...
This article discusses a preconditioned Gauss-Seidel method to solve a system of linear equation Ax ...
Iterative methods for the solution of linear systems of equations – such as stationary, semi-iterati...
U radu je opisano stanje razvoja nove iteracijske metode za rješavanje sustava linearnih algebarskih...
Himpunan semua bilangan real R ∪ {+∞} yang dilengkapi dengan operasi minimum sebagai operasi penjuml...
The calculus have introduce the real functions namely for all functions to map real number to the re...
AbstractA new numerical algorithm for solving nearly penta-diagonal Toeplitz linear systems is prese...
This article discusses the extension of Newton's method derived from the Taylor expansion, where the...
Z. Kovarik proposed in 1970 a method for approximate orthogonalization of a finite set of linearly i...
This article discusses an alternative formula to obtain the particular solution of non-homogeneous l...
In this paper Explained algebra Riccati equation XCX-XD-AX +B =0 for which the four coefficient mat...
Linear fractional programming is a special case of nonlinear programming which the objective functio...
This article discusses how to nd a solution of linear system of equations Ax = b, with A in the form...
This article discusses the preconditioner for solving the linear system Ax = b, where A is of the fo...
Diophantine equation is a matrix polynomial equation of the form . Here, we investigate the existenc...
This article discusses a new derivative-free iterative method to find the solutions of nonlinear equa...
This article discusses a preconditioned Gauss-Seidel method to solve a system of linear equation Ax ...
Iterative methods for the solution of linear systems of equations – such as stationary, semi-iterati...
U radu je opisano stanje razvoja nove iteracijske metode za rješavanje sustava linearnih algebarskih...
Himpunan semua bilangan real R ∪ {+∞} yang dilengkapi dengan operasi minimum sebagai operasi penjuml...
The calculus have introduce the real functions namely for all functions to map real number to the re...
AbstractA new numerical algorithm for solving nearly penta-diagonal Toeplitz linear systems is prese...
This article discusses the extension of Newton's method derived from the Taylor expansion, where the...
Z. Kovarik proposed in 1970 a method for approximate orthogonalization of a finite set of linearly i...
This article discusses an alternative formula to obtain the particular solution of non-homogeneous l...
In this paper Explained algebra Riccati equation XCX-XD-AX +B =0 for which the four coefficient mat...
Linear fractional programming is a special case of nonlinear programming which the objective functio...