Optimality conditions for the truncated network of the generalized discrete orthonormal basis having real poles

Author

Malti, R. ; Maquin, D. ; Ragot, J.

Author_Institution

Centre de Recherche en Autom. de Nancy, Vandoeuvre, France

Volume

2

fYear

1998

fDate

16-18 Dec 1998

Firstpage

2189

Abstract

This paper deals with the synthesis of optimality conditions for the truncated network of the generalized orthonormal basis in the case where all the poles belong to the set of real numbers. These conditions are brought to a very simple form, but their solutions are not trivial. They generalize the optimality conditions for the truncated Laguerre network and are very attractive in system identification, model representation, and model reduction frameworks

Keywords

discrete time systems; filtering theory; identification; linear systems; optimisation; poles and zeros; Laguerre filters; discrete orthonormal basis; identification; linear time invariant systems; model reduction frameworks; model representation; optimality conditions; optimisation; real poles; truncated Laguerre network; Convergence; Electronic mail; Finite impulse response filter; H infinity control; Hydrogen; Network synthesis; Nonlinear equations; Reduced order systems; Sampling methods; System identification;

fLanguage

English

Publisher

ieee

Conference_Titel

Decision and Control, 1998. Proceedings of the 37th IEEE Conference on

Conference_Location

Tampa, FL

ISSN

0191-2216

Print_ISBN

0-7803-4394-8

Type

conf

DOI

10.1109/CDC.1998.758665

Filename

758665