Holomorphic canonical forms for holomorphic families of singular systems

被引：0

作者：

Garcia-Planas, M. Isabel ^{[1
]}

机构：

[1] Univ Politecn Cataluna, Dept Matemat Aplicada 1, C Mineria 1,Esc C 1-3A, Barcelona 08038, Spain

来源：

PROCEEDINGS OF THE 8TH WSEAS INTERNATIONAL CONFERENCE ON SYSTEMS THEORY AND SCIENTIFIC COMPUTATION (ISTAC'08): NEW ASPECTS OF SYSTEMS THEORY AND SCIENTIFIC COMPUTATION | 2008年

关键词：

Singular systems; Feedback equivalence; Canonical form; Miniversal deformation;

D O I：

暂无

中图分类号：

TP [自动化技术、计算机技术];

学科分类号：

0812 ;

摘要：

In this paper we obtain a canonical reduced form for regularizable singular systems and we describe generic holomorphic families that permit us, to analyze the neighborhood of a given system.

引用

页码：37 / +

页数：2

共 50 条

[21] Method for constructing frobenius canonical forms of linear nonstationary observation systems
A. I. Astrovskii
I. V. Gaishun
Differential Equations, 2010, 46 : 1482 - 1490
[22] Method for constructing frobenius canonical forms of linear nonstationary observation systems
Astrovskii, A. I.
Gaishun, I. V.
DIFFERENTIAL EQUATIONS, 2010, 46 (10) : 1482 - 1490
[23] Uniformly observable linear nonstationary systems with many outputs and their canonical forms
A. I. Astrovskii
I. V. Gaishun
Differential Equations, 2000, 36 : 21 - 29
[24] Canonical Forms for Reachable Systems over Von Neumann Regular Rings
Saez-Schwedt, Andres
MATHEMATICS, 2022, 10 (11)
[25] The Canonical Forms of Permutation Matrices
Li, Wen-Wei
Hou, Xin
Wang, Qing-Wen
SYMMETRY-BASEL, 2023, 15 (02):
[26] FEEDBACK CLASSIFICATION OF NONLINEAR SINGLE-INPUT CONTROL SYSTEMS WITH CONTROLLABLE LINEARIZATION: NORMAL FORMS, CANONICAL FORMS, AND INVARIANTS
Tall, Issa Amadou
Respondek, Witold
SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 2003, 41 (05) : 1498 - 1531
[27] Canonical forms of skew polynomial rings
Maximov V.M.
Journal of Mathematical Sciences, 2005, 126 (2) : 1064 - 1076
[28] Canonical Forms and Infimum of Positive Braids
Ali, U.
Iqbal, Z.
Nazir, S.
ALGEBRA COLLOQUIUM, 2011, 18 : 1007 - 1016
[29] Canonical forms of linear nonstationary observation systems with quasidifferentiable coefficients with respect to various transformation groups
A. I. Astrovskii
I. V. Gaishun
Differential Equations, 2011, 47 : 254 - 263
[30] Canonical forms of linear nonstationary observation systems with quasidifferentiable coefficients with respect to various transformation groups
Astrovskii, A. I.
Gaishun, I. V.
DIFFERENTIAL EQUATIONS, 2011, 47 (02) : 254 - 263

← 1 2 3 4 5 →