A NEW COMPUTATIONAL ALGORITHM FOR FUNCTIONAL INEQUALITY CONSTRAINED OPTIMIZATION PROBLEMS

被引：103

作者：

TEO, KL

REHBOCK, V

JENNINGS, LS

机构：

[1] Department of Mathematics, University of Western Australia, Nedlands

来源：

AUTOMATICA | 1993年 / 29卷 / 03期

关键词：

FUNCTION APPROXIMATION; ITERATIVE METHODS; NONLINEAR PROGRAMMING; NUMERICAL METHODS; OPTIMIZATION; SMOOTHING; PENALTY FUNCTION;

D O I：

10.1016/0005-1098(93)90076-6

中图分类号：

TP [自动化技术、计算机技术];

学科分类号：

0812 [计算机科学与技术];

摘要：

In this note, a computational algorithm is devised for solving a class of functional inequality constrained optimization problems, based on a penalty function. For illustration, a numerical example is solved.

引用

页码：789 / 792

页数：4

共 8 条

[1]

[Anonymous], 2016, LINEAR NONLINEAR PRO

[2]

Bertsekas D. P, 1982, REINFORCEMENT LEARNI

[3]

AN EXACT PENALIZATION VIEWPOINT OF CONSTRAINED OPTIMIZATION [J].

BURKE, JV .

SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 1991, 29 (04) :968-998

[4]

GONZAGA G, 1980, IEEE T AUTOMATIC CON, V25, P49

[5]

A COMPUTATIONAL ALGORITHM FOR FUNCTIONAL INEQUALITY CONSTRAINED OPTIMIZATION PROBLEMS [J].

JENNINGS, LS ;

TEO, KL .

AUTOMATICA, 1990, 26 (02) :371-375

[6]

GLOBAL STABILIZATION OF LOCALLY CONVERGENT ALGORITHMS [J].

POLAK, E .

AUTOMATICA, 1976, 12 (04) :337-342

[7]

NONDIFFERENTIABLE OPTIMIZATION ALGORITHM FOR DESIGNING CONTROL-SYSTEMS HAVING SINGULAR VALUE INEQUALITIES [J].

POLAK, E ;

WARDI, Y .

AUTOMATICA, 1982, 18 (03) :267-283

[8]

ALGORITHM FOR OPTIMIZATION PROBLEMS WITH FUNCTIONAL INEQUALITY CONSTRAINTS [J].

POLAK, E ;

MAYNE, DQ .

IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 1976, 21 (02) :184-193

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