Affordable Access

Publisher Website

On the stabilization of iterative processes

Authors
Journal
Linear Algebra and its Applications
0024-3795
Publisher
Elsevier
Publication Date
Volume
43
Identifiers
DOI: 10.1016/0024-3795(82)90241-5

Abstract

Abstract Processes of the type A tz , A being a symmetric matrix, are considered. Such a process is called strongly stabilizable iff given an arbitrary sequence of interference times ( t i ), it admits a stabilization consisting of the addition of a constant vector y at ”times“ t i . It is shown (Theorem 3) that A t is strongly stabilizable iff no eigenvalue of A lies in the interval ( − 1 2 (1 + 5 ), − 1) .

There are no comments yet on this publication. Be the first to share your thoughts.

Statistics

Seen <100 times
0 Comments

More articles like this

Iterative multimodal processes scheduling

on Annual Reviews in Control

The convergence of monotonic iterative processes

on USSR Computational Mathematics... Jan 01, 1977

Reversible iterative graph processes

on Theoretical Computer Science Nov 16, 2012
More articles like this..