On Linear Restricted and Interval Least-Squares Problems

Abstract
Two classes of algorithms for the linear restricted and interval least-squares problems are considered. The first includes both primal and dual active-set methods permitting some scope for heuristic choice while the second is a homotopy method which is essentially Lemke's algorithm. Results of numerical experiments which attempt to evaluate certain heuristics and to compare methods are reported.

This publication has 0 references indexed in Scilit: