AbstractIn Ujević [A new iterative method for solving linear systems, Appl. Math. Comput. 179 (2006) 725–730], the author obtained a new iterative method for solving linear systems, which can be considered as a modification of the Gauss–Seidel method. In this paper, we show that this is a special case from a point of view of projection techniques. And a different approach is established, which is both theoretically and numerically proven to be better than (at least the same as) Ujević's. As the presented numerical examples show, in most cases, the convergence rate is more than one and a half that of Ujević
AbstractThe solution of linear systems of equations using various projection algorithms is considere...
AbstractThis paper sketches the main research developments in the area of iterative methods for solv...
AbstractIn this paper we present some comparison theorems between two different modified Gauss–Seide...
AbstractIn Ujević [A new iterative method for solving linear systems, Appl. Math. Comput. 179 (2006)...
AbstractIn order to solve a linear system Ax=b, certain elementary row operations are performed on A...
AbstractA new iterative method for the solution of linear systems, based upon a new splitting of the...
AbstractIn 2002, H. Kotakemori et al. proposed the modified Gauss–Seidel (MGS) method for solving th...
This paper sketches the main research developments in the area of iterative methods for solving li...
AbstractThis paper sketches the main research developments in the area of iterative methods for solv...
Solving dense linear systems of equations is quite time consuming and requires an efficient parallel...
Solving dense linear systems of equations is quite time consuming and requires an efficient parallel...
Solving dense linear systems of equations is quite time consuming and requires an efficient parallel...
AbstractIn this paper we present a convergence analysis for the modified Gauss–Seidel methods given ...
AbstractThe preconditioner for solving the linear system Ax=b introduced in [D.J. Evans, M.M. Martin...
The paper considers an iterative method for solving systems of linear equations (SLE), which applies...
AbstractThe solution of linear systems of equations using various projection algorithms is considere...
AbstractThis paper sketches the main research developments in the area of iterative methods for solv...
AbstractIn this paper we present some comparison theorems between two different modified Gauss–Seide...
AbstractIn Ujević [A new iterative method for solving linear systems, Appl. Math. Comput. 179 (2006)...
AbstractIn order to solve a linear system Ax=b, certain elementary row operations are performed on A...
AbstractA new iterative method for the solution of linear systems, based upon a new splitting of the...
AbstractIn 2002, H. Kotakemori et al. proposed the modified Gauss–Seidel (MGS) method for solving th...
This paper sketches the main research developments in the area of iterative methods for solving li...
AbstractThis paper sketches the main research developments in the area of iterative methods for solv...
Solving dense linear systems of equations is quite time consuming and requires an efficient parallel...
Solving dense linear systems of equations is quite time consuming and requires an efficient parallel...
Solving dense linear systems of equations is quite time consuming and requires an efficient parallel...
AbstractIn this paper we present a convergence analysis for the modified Gauss–Seidel methods given ...
AbstractThe preconditioner for solving the linear system Ax=b introduced in [D.J. Evans, M.M. Martin...
The paper considers an iterative method for solving systems of linear equations (SLE), which applies...
AbstractThe solution of linear systems of equations using various projection algorithms is considere...
AbstractThis paper sketches the main research developments in the area of iterative methods for solv...
AbstractIn this paper we present some comparison theorems between two different modified Gauss–Seide...