ON THE ERROR BEHAVIOR OF THE REDUCED BASIS TECHNIQUE FOR NON-LINEAR FINITE-ELEMENT APPROXIMATIONS

被引：90

作者：

FINK, JP

RHEINBOLDT, WC

机构：

来源：

ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK | 1983年 / 63卷 / 01期

关键词：

D O I：

10.1002/zamm.19830630105

中图分类号：

O29 [应用数学];

学科分类号：

070104 ;

摘要：

引用

页码：21 / 28

页数：8

共 22 条

[1] AUTOMATIC CHOICE OF GLOBAL SHAPE FUNCTIONS IN STRUCTURAL-ANALYSIS [J].

ALMROTH, BO ;

STERN, P ;

BROGAN, FA .

AIAA JOURNAL, 1978, 16 (05) :525-528

[2]

ALMROTH BO, 1981, AIAA NATIONAL C, P286

[3]

Berger M.S., 1977, PURE APPL MATH

[4]

Borisovich Y. G., 1977, RUSS MATH SURV+, V32, P1, DOI 10.1070/RM1977v032n04ABEH001638

[5] FINITE DIMENSIONAL APPROXIMATION OF NON-LINEAR PROBLEMS .2. LIMIT POINTS [J].

BREZZI, F ;

RAPPAZ, J ;

RAVIART, PA .

NUMERISCHE MATHEMATIK, 1981, 37 (01) :1-28

[6]

BREZZI F, 1981, NUMER MATH, V38, P1, DOI 10.1007/BF01395805

[7] FINITE DIMENSIONAL APPROXIMATION OF NON-LINEAR PROBLEMS .1. BRANCHES OF NONSINGULAR SOLUTIONS [J].

BREZZI, F ;

RAPPAZ, J ;

RAVIART, PA .

NUMERISCHE MATHEMATIK, 1980, 36 (01) :1-25

[8] NUMERICAL METHODS OF HIGH-ORDER ACCURACY FOR NONLINEAR BOUNDARY VALUE PROBLEMS .2. NONLINEAR BOUNDARY CONDITIONS [J].

CIARLET, PG ;

SCHULTZ, MH ;

VARGA, RS .

NUMERISCHE MATHEMATIK, 1968, 11 (04) :331-&

[9] NUMERICAL METHODS OF HIGH-ORDER ACCURACY FOR NONLINEAR BOUNDARY VALUE PROBLEMS .4. PERIODIC BOUNDARY CONDITIONS [J].

CIARLET, PG ;

SCHULTZ, MH ;

VARGA, RS .

NUMERISCHE MATHEMATIK, 1968, 12 (04) :266-&

[10] NUMERICAL METHODS OF HIGH-ORDER ACCURACY FOR NONLINEAR BOUNDARY VALUE PROBLEMS .V. MONOTONE OPERATOR THEORY [J].

CIARLET, PG ;

SCHULTZ, MH ;

VARGA, RS .

NUMERISCHE MATHEMATIK, 1969, 13 (01) :51-&

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