APPROXIMATION OF OPTIMAL-CONTROL PROBLEMS OF HEMIVARIATIONAL INEQUALITIES

被引：16

作者：

MIETTINEN, M

HASLINGER, J

机构：

[1] UNIV JYVASKYLA,DEPT MATH,SF-40351 JYVASKYLA,FINLAND

[2] KFK MFF UK,CS-12000 PRAGUE,CZECHOSLOVAKIA

来源：

NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION | 1992年 / 13卷 / 1-2期

关键词：

APPROXIMATION OF HEMIVARIATIONAL INEQUALITIES; OPTIMAL CONTROL OF HEMIVARIATIONAL INEQUALITIES;

D O I：

10.1080/01630569208816460

中图分类号：

O29 [应用数学];

学科分类号：

070104 ;

摘要：

The existence of a solution of a hemivariational inequality is proved and the full discretization of it is discussed. Then we study the approximation of the optimal control problem, the state relation of which is done by the hemivariational inequality.

引用

页码：43 / 68

页数：26

共 50 条

[1] OPTIMAL-CONTROL OF SYSTEMS GOVERNED BY HEMIVARIATIONAL INEQUALITIES - EXISTENCE AND APPROXIMATION RESULTS
HASLINGER, J
PANAGIOTOPOULOS, PD
[J]. NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 1995, 24 (01) : 105 - 119
[2] OPTIMAL-CONTROL OF STRUCTURES WITH CONVEX AND NONCONVEX ENERGY DENSITIES AND VARIATIONAL AND HEMIVARIATIONAL INEQUALITIES
PANAGIOTOPOULOS, PD
[J]. ENGINEERING STRUCTURES, 1984, 6 (01) : 12 - 18
[3] Existence of solutions and optimal control problems for hyperbolic hemivariational inequalities
Park, JY
Park, SH
[J]. ANZIAM JOURNAL, 2005, 47 : 51 - 63
[4] On sensitivity of optimal solutions to control problems for hyperbolic hemivariational inequalities
Denkowski, Z
Migórski, S
[J]. CALORIMETRY IN PARTICLE PHYSICS, 2005, 240 : 145 - 156
[5] OPTIMAL CONTROL PROBLEMS FOR PARABOLIC HEMIVARIATIONAL INEQUALITIES WITH BOUNDARY CONDITIONS
Jeong, Jin-Mun
Ju, Eun-Young
Kim, Hyun-Min
[J]. JOURNAL OF THE KOREAN MATHEMATICAL SOCIETY, 2015, 52 (03) : 567 - 586
[6] DISCRETE APPROXIMATION OF RELAXED OPTIMAL-CONTROL PROBLEMS
CHRYSSOVERGHI, I
BACOPOULOS, A
[J]. JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS, 1990, 65 (03) : 395 - 407
[7] ON THE APPROXIMATION OF INFINITE OPTIMIZATION PROBLEMS WITH AN APPLICATION TO OPTIMAL-CONTROL PROBLEMS
ALT, W
[J]. APPLIED MATHEMATICS AND OPTIMIZATION, 1984, 12 (01): : 15 - 27
[8] Optimal feedback control problems driven by fractional evolution hemivariational inequalities
Jiang, Yirong
[J]. MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 2018, 41 (11) : 4305 - 4326
[9] Optimal Control of Parabolic Hemivariational Inequalities
S. Migórski
A. Ochal
[J]. Journal of Global Optimization, 2000, 17 : 285 - 300
[10] SENSITIVITY ANALYSIS OF OPTIMAL CONTROL PROBLEMS DESCRIBED BY DIFFERENTIAL HEMIVARIATIONAL INEQUALITIES
Li, Xiuwen
Liu, Zhenhai
[J]. SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 2018, 56 (05) : 3569 - 3597

← 1 2 3 4 5 →