A METHOD FOR SOLVING CERTAIN QUADRATIC-PROGRAMMING PROBLEMS ARISING IN NONSMOOTH OPTIMIZATION

被引：52

作者：

KIWIEL, KC

机构：

[1] Systems Research Institute, Polish Academy of Sciences, Newelska 6, Warsaw,01-447, Poland

来源：

IMA JOURNAL OF NUMERICAL ANALYSIS | 1986年 / 6卷 / 02期

关键词：

D O I：

10.1093/imanum/6.2.137

中图分类号：

O29 [应用数学];

学科分类号：

070104 ;

摘要：

Quadratic programming

引用

页码：137 / 152

页数：16

共 23 条

[1] EQUIVALENCE OF SOME QUADRATIC-PROGRAMMING ALGORITHMS [J].

BEST, MJ .

MATHEMATICAL PROGRAMMING, 1984, 30 (01) :71-87

[2]

BEST MJ, 1976, MRC1961 U WISC TECHN

[3] REORTHOGONALIZATION AND STABLE ALGORITHMS FOR UPDATING GRAM-SCHMIDT QR FACTORIZATION [J].

DANIEL, JW ;

GRAGG, WB ;

KAUFMAN, L ;

STEWART, GW .

MATHEMATICS OF COMPUTATION, 1976, 30 (136) :772-795

[4]

Fletcher R., 1981, PRACTICAL METHODS OP, V2

[5]

Fletcher R., 1971, IMA J APPL MATH, V7, P76

[6]

GILL PE, 1974, MATH COMPUT, V28, P505, DOI 10.1090/S0025-5718-1974-0343558-6

[7] NUMERICALLY STABLE METHODS FOR QUADRATIC PROGRAMMING [J].

GILL, PE ;

MURRAY, W .

MATHEMATICAL PROGRAMMING, 1978, 14 (03) :349-372

[8]

Gill PE, 1981, PRACTICAL OPTIMIZATI

[9] AN AGGREGATE SUBGRADIENT METHOD FOR NONSMOOTH CONVEX MINIMIZATION [J].

KIWIEL, KC .

MATHEMATICAL PROGRAMMING, 1983, 27 (03) :320-341

[10]

KIWIEL KC, 1985, LECTURE NOTES MATH, V1133

← 1 2 3 →