Title
(Almost) Exact Solution To General Siso Mixed H2/H∞ Problems Via Convex Optimization
Abstract
The mixed (H2/H∞) control problem can be motivated as a nominal LQG optimal control problem, subject to robust stability constraints, expressed in the form of an H∞ norm bound. A related modified problem consisting of minimizing an upper bound of the H2 cost subject to H∞ constraints was introduced in [1]. Although there presently exist efficient methods to solve this modified problem, the original problem remains, to a large extent, still open. In this paper we propose a method for solving general discrete-time SISO (H2/H∞) problems. This method involves solving a sequence of problems, each one consisting of a finite-dimensional convex optimization and an unconstrained Nehari approximation problem.
Publication Date
12-1-1993
Publication Title
American Control Conference
Number of Pages
250-254
Document Type
Article; Proceedings Paper
Identifier
scopus
Personal Identifier
scopus
Copyright Status
Unknown
Socpus ID
0027836960 (Scopus)
Source API URL
https://api.elsevier.com/content/abstract/scopus_id/0027836960
STARS Citation
Szauier, Mario, "(Almost) Exact Solution To General Siso Mixed H2/H∞ Problems Via Convex Optimization" (1993). Scopus Export 1990s. 491.
https://stars.library.ucf.edu/scopus1990/491