A Nonlinear time-optimal control problem

被引：1
作者：
Topunov, MV [1 ]
机构：
[1] Moscow State Pedag Univ, Moscow 119435, Russia
来源：
AUTOMATION AND REMOTE CONTROL | 2002年 / 63卷 / 07期
关键词：
Control System; Mechanical Engineer; Control Problem; System Theory; Nonlinear Control;
D O I：
10.1023/A:1016150613313
中图分类号：
TP [自动化技术、计算机技术];
学科分类号：
0812 ;
摘要：
Sufficient conditions for the existence of an optimal control in a time-optimal control problem with fixed ends for a smooth nonlinear control system are formulated. The properties of this system for characterizing the optimal control switching points are studied.
引用
收藏
页码：1062 / 1069
页数：8
相关论文
共 50 条
[41]   Nonlinear optimal control of vehicle driveline vibrations [J].
Best, MC .
UKACC INTERNATIONAL CONFERENCE ON CONTROL '98, VOLS I&II, 1998, :658-663
[42]   Nonlinear, Optimal Control of a Wind Turbine Generator [J].
Vepa, Ranjan .
IEEE TRANSACTIONS ON ENERGY CONVERSION, 2011, 26 (02) :468-478
[43]   Nonlinear control of ships: A locally optimal design [J].
Strand, JP ;
Ezal, K ;
Fossen, TI ;
Kokotovic, PV .
NONLINEAR CONTROL SYSTEMS DESIGN 1998, VOLS 1& 2, 1998, :705-710
[44]   Optimal Nonlinear Robust Control of a Boost Converter [J].
Markou, Achilleas ;
Soldatos, Argiris ;
Hatziargyriou, Nikos .
2017 IEEE 26TH INTERNATIONAL SYMPOSIUM ON INDUSTRIAL ELECTRONICS (ISIE), 2017, :811-814
[45]   Robust Control of PVTOL Aircraft with a Nonlinear Optimal Control Solution [J].
Xin, Ming ;
Pan, Hejia .
JOURNAL OF AEROSPACE ENGINEERING, 2010, 23 (04) :265-275
[46]   Asymptotic Solution of a Nonlinear Periodic Optimal Control Problem Whose State Equation Involves a Singular Matrix Perturbation [J].
G. A. Kurina ;
S. S. Shchekunskikh .
Differential Equations, 2005, 41 :1403-1416
[47]   Optimal control of nonlinear stochastic systems under constraints: An approximate determination method [J].
Rodnishchev, NE .
AUTOMATION AND REMOTE CONTROL, 2001, 62 (03) :401-408
[48]   Asymptotic solution of a nonlinear periodic optimal control problem whose state equation involves a singular matrix perturbation [J].
Kurina, GA ;
Shchekunskikh, SS .
DIFFERENTIAL EQUATIONS, 2005, 41 (10) :1403-1416
[49]   Optimal Control of Nonlinear Stochastic Systems under Constraints: An Approximate Determination Method [J].
N. E. Rodnishchev .
Automation and Remote Control, 2001, 62 :401-408
[50]   A Boundary Control Problem for a Nonlinear Parabolic Equation [J].
V. I. Maksimov .
Differential Equations, 2003, 39 :1626-1632
12345