LINEAR STABILIZABILITY OF PLANAR NONLINEAR-SYSTEMS

被引：18

作者：

BACCIOTTI, A

BOIERI, P

机构：

[1] Dipartimento di Matematica, Politecnico di Torino, Torino, 10129

来源：

MATHEMATICS OF CONTROL SIGNALS AND SYSTEMS | 1990年 / 3卷 / 02期

关键词：

Computer algebra; Feedback control; Nonlinear systems; Stabilizability;

D O I：

10.1007/BF02551367

中图分类号：

TP [自动化技术、计算机技术];

学科分类号：

0812 ;

摘要：

This paper considers scalar-input two-dimensional nonlinear systems for which the linearization, has a simple zero uncontrollable eigenvalue. The existence of linear stabilizing feedback laws is investigated, using center manifold techniques. © 1990 Springer-Verlag New York Inc.

引用

页码：183 / 193

页数：11

共 19 条

[1] LOCAL FEEDBACK STABILIZATION AND BIFURCATION CONTROL .2. STATIONARY BIFURCATION
ABED, EH
FU, JH
[J]. SYSTEMS & CONTROL LETTERS, 1987, 8 (05) : 467 - 473
[2] STABILIZATION OF A CLASS OF NONLINEAR-SYSTEMS BY A SMOOTH FEEDBACK-CONTROL
AEYELS, D
[J]. SYSTEMS & CONTROL LETTERS, 1985, 5 (05) : 289 - 294
[3] THE LOCAL STABILIZABILITY PROBLEM FOR NONLINEAR-SYSTEMS
BACCIOTTI, A
[J]. IMA JOURNAL OF MATHEMATICAL CONTROL AND INFORMATION, 1988, 5 (01) : 27 - 39
[4] Stabilizability of Finite- and Infinite-Dimensional Bilinear Systems
Banks, S. P.
[J]. IMA JOURNAL OF MATHEMATICAL CONTROL AND INFORMATION, 1986, 3 (04) : 255 - 271
[5] BETHASH S, 1988, IEEE T AUTOMAT CONTR, V33, P585
[6] Brockett R. W., 1983, DIFFERENTIAL GEOMETR, V27, P181
[7] Carr J., 1981, APPL CTR MANIFOLD TH
[8] NONLINEAR ROTORCRAFT ANALYSIS USING SYMBOLIC MANIPULATION
FLOWERS, GT
TONGUE, BH
[J]. APPLIED MATHEMATICAL MODELLING, 1988, 12 (02) : 154 - 160
[9] Hahn W., 1967, STABILITY MOTION
[10] FEEDBACK STABILIZATION OF SINGLE-INPUT NONLINEAR-SYSTEMS
MARINO, R
[J]. SYSTEMS & CONTROL LETTERS, 1988, 10 (03) : 201 - 206

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