Gauss elimination algorithm for interval matrix

gauss elimination algorithm for interval matrix

Modified Gauss Elimination Technique for Separable Nonlinear Programming Problem

Dual Face Algorithm Using Gauss-jordan Elimination for Linear Programming

The dual face algorithm uses Cholesky factorization, as would be not very suitable for sparse computations. The purpose of this paper is to present a dual face algorithm using Gauss-Jordan elimination for solving bounded-variable LP problems.

Inverse Matrix using Gauss Elimination Method by OpenMP

OpenMP is an implementation program interface that might be utilized to explicitly immediate multi-threaded and it shared memory parallelism. OpenMP platform for specifications multi-processing via concurrent work between interested parties of hardware and software industry, governments and academia. OpenMP is not needs implemented identically by all vendors and it is not proposed for distribut...

An Explicit Construction of Gauss-Jordan Elimination Matrix

A constructive approach to get the reduced row echelon form of a given matrix A is presented. It has been shown that after the kth step of the Gauss-Jordan procedure, each entry akij(i 6= j, j > k) in the new matrix A can always be expressed as a ratio of two determinants whose entries are from the original matrix A. The new method also gives a more general generalization of Cramer’s rule than ...

triangular decomposition of the admittance matrix, gauss elimination method and the general star-mesh transformation

the star-mesh transformation allows the reduction of nodes in an electrical circuit. the gauss elimination method allows the reduction of unknowns in a system of linear equations . triangular decomposition can be used to find the inverse of a matrix. in this paper the coherence between these methods are discussed. it is shown that the gauss elimination method gives the same formula for star-mes...