A numerical method for solving incompressible viscous flow problems (Reprinted from the Journal of Computational Physics, vol 2, pg 12-26, 1997)

被引:2277
作者
Chorin, AJ
机构
[1] Courant Inst. of Math. Sciences, New York University, New York, NY 10012, United States
关键词
D O I
10.1006/jcph.1997.5716
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
A numerical method for solving incompressible viscous flow problems is introduced. This method uses the velocities and the pressure as variables and is equally applicable to problems in two and three space dimensions. The principle of the method lies in the introduction of an artificial compressibility delta into the equations of motion, in such a way that the final results do not depend on delta. An application to thermal convection problems is presented. (C) 1967 Academic Press.
引用
收藏
页码:118 / 125
页数:8
相关论文
共 7 条
[1]   MAGNETOHYDRODYNAMIC FLOW IN INLET REGION OF A STRAIGHT CHANNEL [J].
BRANDT, A ;
GILLIS, J .
PHYSICS OF FLUIDS, 1966, 9 (04) :690-&
[2]  
Chandrasekhar S., 1981, HYDRODYNAMIC HYDROMA
[3]   A numerical method for solving incompressible viscous flow problems (Reprinted from the Journal of Computational Physics, vol 2, pg 12-26, 1997) [J].
Chorin, AJ .
JOURNAL OF COMPUTATIONAL PHYSICS, 1997, 135 (02) :118-125
[4]  
CHORIN AJ, 1966, NYO148061 AEC NEW YO
[5]   NUMERICAL CALCULATION OF TIME-DEPENDENT VISCOUS INCOMPRESSIBLE FLOW OF FLUID WITH FREE SURFACE [J].
HARLOW, FH ;
WELCH, JE .
PHYSICS OF FLUIDS, 1965, 8 (12) :2182-&
[6]   COMPARISON OF SOME RECENT EXPERIMENTAL AND NUMERICAL RESULTS IN BENARD CONVECTION [J].
SCHNECK, P ;
VERONIS, G .
PHYSICS OF FLUIDS, 1967, 10 (05) :927-&
[7]   LARGE-AMPLITUDE BENARD CONVECTION [J].
VERONIS, G .
JOURNAL OF FLUID MECHANICS, 1966, 26 :49-&