This article discusses a preconditioned Gauss-Seidel method to solve a system of linear equation Ax = b, where A a strictly diagonally dominant Z-matrix. Preconditioning matrix to be used is P = (I + βU), where I is an identity matrix, U is a strictly upper triangular matrix and 0 < β ≤ 1. Numerical computations showthat the proposed preconditioned Gauss Seidel method is better than the standard Gauss Seidel method in solving a system of linear equation Ax = b
AbstractIn recent years, a number of preconditioners have been applied to linear systems [A.D. Gunaw...
AbstractIn this paper we present some comparison theorems between two different modified Gauss–Seide...
Although large and sparse linear systems can be solved using iterative methods, its number of iterat...
We discuss a preconditioned Gauss-Seidel method to solve a system of linear equation Ax = b by A whi...
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...
This article presents a generalized Gauss-Seidel method for solving system of linear equations. This...
AbstractIn 1991 A. D. Gunawardena et al. reported that the convergence rate of the Gauss-Seidel meth...
This article discusses the preconditioner to solve a system of linear equations Ax = b, with A in th...
Se propone una técnica de precondicionamiento para mejorar la convergencia del método Gauss-Seidel a...
Riješiti sustav linearnih jednadžbi Ax = b znači pronaći vektor \(x\in \mathbb{R}^{n}\) za zadanu ...
Se propone una técnica de precondicionamiento para el método deGauss-Seidel basada en la aplicación ...
AbstractIt has recently been reported that the convergence of the preconditioned Gauss-Seidel method...
In this paper, the modified Gauss-Seidel method with the new preconditioner for solving the linear s...
Linear equation system, Ax = b, may be consistent or inconsistent. The approximate solution of inco...
AbstractIn recent years, a number of preconditioners have been applied to linear systems [A.D. Gunaw...
AbstractIn this paper we present some comparison theorems between two different modified Gauss–Seide...
Although large and sparse linear systems can be solved using iterative methods, its number of iterat...
We discuss a preconditioned Gauss-Seidel method to solve a system of linear equation Ax = b by A whi...
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...
This article presents a generalized Gauss-Seidel method for solving system of linear equations. This...
AbstractIn 1991 A. D. Gunawardena et al. reported that the convergence rate of the Gauss-Seidel meth...
This article discusses the preconditioner to solve a system of linear equations Ax = b, with A in th...
Se propone una técnica de precondicionamiento para mejorar la convergencia del método Gauss-Seidel a...
Riješiti sustav linearnih jednadžbi Ax = b znači pronaći vektor \(x\in \mathbb{R}^{n}\) za zadanu ...
Se propone una técnica de precondicionamiento para el método deGauss-Seidel basada en la aplicación ...
AbstractIt has recently been reported that the convergence of the preconditioned Gauss-Seidel method...
In this paper, the modified Gauss-Seidel method with the new preconditioner for solving the linear s...
Linear equation system, Ax = b, may be consistent or inconsistent. The approximate solution of inco...
AbstractIn recent years, a number of preconditioners have been applied to linear systems [A.D. Gunaw...
AbstractIn this paper we present some comparison theorems between two different modified Gauss–Seide...
Although large and sparse linear systems can be solved using iterative methods, its number of iterat...