modified gauss elimination technique for separable nonlinear programming problem

Modified Gauss Elimination Technique for Separable Nonlinear Programming Problem

modified gauss elimination technique for separable nonlinear programming problem

Gauss elimination algorithm for interval matrix

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.

gauss elimination algorithm for interval matrix

An Efficient Algorithm for the Separable Nonlinear Least Squares Problem

The nonlinear least squares problem miny,z‖A(y)z + b(y)‖, where A(y) is a full-rank (N + `)× N matrix, y ∈ Rn, z ∈ RN and b(y) ∈ RN+` with ` ≥ n, can be solved by first solving a reduced problem miny‖ f (y)‖ to find the optimal value y∗ of y, and then solving the resulting linear least squares problem minz‖A(y∗)z + b(y∗)‖ to find the optimal value z∗ of z. We have previously justified the use o...