NON-LINEAR PROGRAMMING VIA AN EXACT PENALTY-FUNCTION - ASYMPTOTIC ANALYSIS

被引：68

作者：

COLEMAN, TF

CONN, AR

机构：

[1] ARGONNE NATL LAB,DIV APPL MATH,ARGONNE,IL 60439

[2] UNIV WATERLOO,DEPT COMP SCI,WATERLOO N2L 3G1,ONTARIO,CANADA

来源：

MATHEMATICAL PROGRAMMING | 1982年 / 24卷 / 02期

关键词：

D O I：

10.1007/BF01585100

中图分类号：

TP31 [计算机软件];

学科分类号：

081202 ; 0835 ;

摘要：

引用

页码：123 / 136

页数：14

共 16 条

[1]

CHAMBERLAIN RM, 1979, MATH PROGRAM, V16, P378, DOI 10.1007/BF01582123

[2]

CHAMBERLAIN RM, 1979, 10TH INT S MATH PROG

[3] LOWER BOUND FOR CONTROLLING PARAMETERS OF EXACT PENALTY FUNCTIONS [J].

CHARALAMBOUS, C .

MATHEMATICAL PROGRAMMING, 1978, 15 (03) :278-290

[4] CONDITIONS FOR OPTIMALITY OF THE NON-LINEAR L-1 PROBLEM [J].

CHARALAMBOUS, C .

MATHEMATICAL PROGRAMMING, 1979, 17 (02) :123-135

[5] 2ND-ORDER CONDITIONS FOR AN EXACT PENALTY-FUNCTION [J].

COLEMAN, TF ;

CONN, AR .

MATHEMATICAL PROGRAMMING, 1980, 19 (02) :178-185

[6] NON-LINEAR PROGRAMMING VIA AN EXACT PENALTY-FUNCTION - GLOBAL ANALYSIS [J].

COLEMAN, TF ;

CONN, AR .

MATHEMATICAL PROGRAMMING, 1982, 24 (02) :137-161

[7] PENALTY FUNCTION METHOD CONVERGING DIRECTLY TO A CONSTRAINED OPTIMUM [J].

CONN, AR ;

PIETRZYKOWSKI, T .

SIAM JOURNAL ON NUMERICAL ANALYSIS, 1977, 14 (02) :348-375

[8] QUASI-NEWTON METHODS, MOTIVATION AND THEORY [J].

DENNIS, JE ;

MORE, JJ .

SIAM REVIEW, 1977, 19 (01) :46-89

[9]

DIXON LCW, 1979, 10TH INT S MATH PROG

[10]

Fiacco A., 1990, NONLINEAR PROGRAMMIN

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