PRESSURE AND TIME TREATMENT FOR TSCHEBYSCHEFF SPECTRAL SOLUTION OF A STOKES PROBLEM

被引：32

作者：

DEVILLE, M

KLEISER, L

MONTIGNYRANNOU, F

机构：

[1] OFF NATL ETUD & RECH AEROSP,BP 72,F-92320 CHATILLON,FRANCE

[2] CATHOLIC UNIV LOUVAIN,UNITE MECAN APPL,B-1348 LOUVAIN LA NEUVE,BELGIUM

[3] DFVLR,INST THEORET STROMUNGSMECH,D-3400 GOTTINGEN,FED REP GER

来源：

INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS | 1984年 / 4卷 / 12期

关键词：

D O I：

10.1002/fld.1650041205

中图分类号：

TP39 [计算机的应用];

学科分类号：

081203 ; 0835 ;

摘要：

引用

页码：1149 / 1163

页数：15

共 13 条

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[2]

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[3] FINITE-ELEMENT APPROXIMATION OF THE NONSTATIONARY NAVIER-STOKES PROBLEM .1. REGULARITY OF SOLUTIONS AND 2ND-ORDER ERROR-ESTIMATES FOR SPATIAL DISCRETIZATION [J].

HEYWOOD, JG ;

RANNACHER, R .

SIAM JOURNAL ON NUMERICAL ANALYSIS, 1982, 19 (02) :275-311

[4] FINITE-ELEMENT ANALYSIS OF INCOMPRESSIBLE VISCOUS FLOWS BY THE PENALTY FUNCTION FORMULATION [J].

HUGHES, TJR ;

LIU, WK ;

BROOKS, A .

JOURNAL OF COMPUTATIONAL PHYSICS, 1979, 30 (01) :1-60

[5]

KLEISER L, 1982, THESIS KARLSRUHE

[6]

KLEISER L, 1984, 1982 S SPECTR METH P

[7]

Kleiser L., 1980, Notes on Numerical Fluid Mechanics, P165

[8]

LEQUERE P, 1982, CR ACAD SCI II, V294, P941

[9]

MONITIGNYRANNOU F, 1984, 5TH P GAMM C NUM MET, P234

[10]

MORCHOISNE Y, 1984, 1982 S SPECTR METH P

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