AbstractNeville elimination is a direct method for solving linear systems. Several pivoting strategies for Neville elimination, including pairwise pivoting, are analyzed. Bounds for two different kinds of growth factors are provided. Finally, an approximation of the average normalized growth factor associated with several pivoting strategies is computed and analyzed using random matrices
AbstractGaussian elimination is among the most widely used tools in scientific computing. Gaussian e...
Abstract. It has been conjectured that when Gaussian elimination with complete pivoting is applied t...
AbstractBased on the geometric analysis of Gaussian elimination (GE) found in Neal and Poole (Linear...
AbstractNeville elimination is a direct method for solving linear systems. Several pivoting strategi...
AbstractNeville elimination is a direct method for the solution of linear systems of equations with ...
AbstractNeville elimination is a direct method for the solution of linear systems of equations with ...
Several de¯nitions of growth factors for Gaussian elimination are compared. Some new piv- oting stra...
AbstractSeveral definitions of growth factors for Gaussian elimination are compared. Some new pivoti...
In this paper some properties of two-determinant pivoting for Neville elimination are presented. In ...
The growth factor plays an important role in the error analysis of Gaussian elimination. It is well ...
Abstract. The growth factor plays an important role in the error analysis of Gaussian elimination. I...
AbstractA pivoting strategy of O(n) operations for the Neville elimination of n×n nonsingular sign r...
AbstractSeveral definitions of growth factors for Gaussian elimination are compared. Some new pivoti...
We combine the idea of the direct LU factorization with the idea of the pivoting strategy in the usu...
For the solution of a linear system Ax = b using Gaussian elimination, some new properties of scaled...
AbstractGaussian elimination is among the most widely used tools in scientific computing. Gaussian e...
Abstract. It has been conjectured that when Gaussian elimination with complete pivoting is applied t...
AbstractBased on the geometric analysis of Gaussian elimination (GE) found in Neal and Poole (Linear...
AbstractNeville elimination is a direct method for solving linear systems. Several pivoting strategi...
AbstractNeville elimination is a direct method for the solution of linear systems of equations with ...
AbstractNeville elimination is a direct method for the solution of linear systems of equations with ...
Several de¯nitions of growth factors for Gaussian elimination are compared. Some new piv- oting stra...
AbstractSeveral definitions of growth factors for Gaussian elimination are compared. Some new pivoti...
In this paper some properties of two-determinant pivoting for Neville elimination are presented. In ...
The growth factor plays an important role in the error analysis of Gaussian elimination. It is well ...
Abstract. The growth factor plays an important role in the error analysis of Gaussian elimination. I...
AbstractA pivoting strategy of O(n) operations for the Neville elimination of n×n nonsingular sign r...
AbstractSeveral definitions of growth factors for Gaussian elimination are compared. Some new pivoti...
We combine the idea of the direct LU factorization with the idea of the pivoting strategy in the usu...
For the solution of a linear system Ax = b using Gaussian elimination, some new properties of scaled...
AbstractGaussian elimination is among the most widely used tools in scientific computing. Gaussian e...
Abstract. It has been conjectured that when Gaussian elimination with complete pivoting is applied t...
AbstractBased on the geometric analysis of Gaussian elimination (GE) found in Neal and Poole (Linear...