Penalty functions in a control problem

被引：0

作者：

Karelin, V.V. ^{[1
]}

机构：

[1] Sankt-Peterburgskij GU, Sankt-Peterburg, Russia

来源：

Avtomatika i Telemekhanika | 2004年 / 03期

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：137 / 147

共 50 条

[31] Nonsmooth penalty functions
Polyakova, LN
CONTROL APPLICATIONS OF OPTIMIZATION 2000, VOLS 1 AND 2, 2000, : 287 - 291
[32] On exact penalty functions
Abankin, A.E.
Atomnaya Energiya, 1995, 79 (04): : 3 - 8
[33] The L∞ control problem with continuous control functions
Barron, EN
Jensen, RR
Liu, W
NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 1998, 32 (01) : 1 - 14
[34] L∞ control problem with continuous control functions
Loyola Univ, Chicago, United States
Nonlinear Anal Theory Methods Appl, 1 (1-14):
[35] Restricted dissimilarity functions and penalty functions
Bustince, H.
Fernandez, J.
Mesiar, R.
Pradera, A.
Beliakov, G.
PROCEEDINGS OF THE 7TH CONFERENCE OF THE EUROPEAN SOCIETY FOR FUZZY LOGIC AND TECHNOLOGY (EUSFLAT-2011) AND LFA-2011, 2011, : 79 - 85
[36] Exact penalty functions with multidimensional penalty parameter and adaptive penalty updates
Dolgopolik, M. V.
OPTIMIZATION LETTERS, 2022, 16 (04) : 1281 - 1300
[37] Exact penalty functions with multidimensional penalty parameter and adaptive penalty updates
M. V. Dolgopolik
Optimization Letters, 2022, 16 : 1281 - 1300
[38] Smooth exact penalty functions II: a reduction to standard exact penalty functions
Dolgopolik, Maksim V.
OPTIMIZATION LETTERS, 2016, 10 (07) : 1541 - 1560
[39] On the Method of Penalty Functions for Control Systems with State Constraints under Integral Constraints on the Control
Gusev, M., I
PROCEEDINGS OF THE STEKLOV INSTITUTE OF MATHEMATICS, 2022, 317 (SUPPL 1) : S98 - S108
[40] A unifying theory of exactness of linear penalty functions II: parametric penalty functions
Dolgopolik, M. V.
OPTIMIZATION, 2017, 66 (10) : 1577 - 1622

← 1 2 3 4 5 →