Pressure-based finite-volume methods in computational fluid dynamics

被引:71
作者
Acharya, S. [1 ]
Baliga, B. R.
Karki, K.
Murthy, J. Y.
Prakash, C.
Vanka, S. P.
机构
[1] Louisiana State Univ, Dept Mech Engn, Baton Rouge, LA 70803 USA
[2] McGill Univ, Dept Mech Engn, Montreal, PQ H3A 2K6, Canada
[3] Innovat Res Inc, Plymouth, MN 55447 USA
[4] Purdue Univ, Sch Mech Engn, W Lafayette, IN 47907 USA
[5] GE Co, Aircraft Engines, Cincinnati, OH 45246 USA
[6] Univ Illinois, Dept Engn Sci & Mech, Urbana, IL 61801 USA
来源
JOURNAL OF HEAT TRANSFER-TRANSACTIONS OF THE ASME | 2007年 / 129卷 / 04期
关键词
numerical methods; finite volume; pressure-based; fluid flow; multigrid; incompressible; compressible;
D O I
10.1115/1.2716419
中图分类号
O414.1 [热力学];
学科分类号
摘要
Pressure-based finite-volume techniques have emerged as the methods of choice for a wide variety of industrial applications involving incompressible fluid flow. In this paper, we trace the evolution of this class of solution techniques. We review the basics of the finite-volume method, and trace its extension to unstructured meshes through the use of cell-based and control-volume finite-element schemes. A critical component of the solution of incompressible flows is the issue of pressure-velocity storage and coupling. The development of staggered-mesh schemes and segregated solution techniques such as the SIMPLE algorithm are reviewed. Co-located storage schemes, which seek to replace staggered-mesh approaches, are presented. Coupled multigrid schemes, which promise to replace segregated-solution approaches, are discussed. Extensions of pressure-based techniques to compressible flows are presented. Finally, the shortcomings of existing techniques and directions for future research are discussed.
引用
收藏
页码:407 / 424
页数:18
相关论文
共 145 条
[1]   IMPROVEMENTS TO INCOMPRESSIBLE-FLOW CALCULATION ON A NONSTAGGERED CURVILINEAR GRID [J].
ACHARYA, S ;
MOUKALLED, FH .
NUMERICAL HEAT TRANSFER PART B-FUNDAMENTALS, 1989, 15 (02) :131-152
[2]  
AMON CH, 2000, ADV NUMERICAL HEAT T, V2, P71
[3]  
[Anonymous], HDB NUMERICAL HEAT T
[4]  
[Anonymous], THESIS U MINNESOTA M
[5]  
[Anonymous], 1982, MULTIGRID METHODS
[6]  
[Anonymous], 1980, SERIES COMPUTATIONAL, DOI [DOI 10.1201/9781482234213, 10.1201/9781482234213]
[7]  
[Anonymous], 1981, THESIS U MINNESOTA M
[8]   A new meshless local Petrov-Galerkin (MLPG) approach in computational mechanics [J].
Atluri, SN ;
Zhu, T .
COMPUTATIONAL MECHANICS, 1998, 22 (02) :117-127
[9]  
Baliga B. R., 1980, Numerical Heat Transfer, V3, P393, DOI 10.1080/01495728008961767
[10]  
Baliga B. R., 1983, Numerical Heat Transfer, V6, P245, DOI 10.1080/01495728308963086