An Iterative Method for Solving Linear Inequalities (1987)
by
Stewart
,
G. W. Stewart
| Citations: | 4 - 3 self |
BibTeX
@MISC{Stewart87aniterative,
author = {Stewart and G. W. Stewart},
title = {An Iterative Method for Solving Linear Inequalities},
year = {1987}
}
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Abstract
This paper describes and analyzes a method for finding nontrivial solutions of the inequality Ax 0, where A is an m \Theta n matrix of rank n. The method is based on the observation that a certain function f has a unique minimum if and only if the inequality
Citations
| 410 | Iterative Solution of Nonlinear Equations - Ortega, Rheinboldt - 1970 |
| 167 | A new polynomial time algorithm for linear programming - Karmarkar - 1984 |
| 40 | The Analysis of Frequency Data - Haberman - 1974 |
| 3 | New Techniques for Linear Inequalities and Optimization - Motzkin - 1952 |
