A review of smoothed particle hydrodynamics

被引:8
|
作者
Bagheri, Mohammadreza [1 ,2 ]
Mohammadi, Masoud [3 ]
Riazi, Masoud [2 ,3 ,4 ]
机构
[1] Hakim Sabzevari Univ, Fac Petr & Petrochem Engn, Sabzevar, Iran
[2] Shiraz Univ, Enhanced Oil Recovery EOR Res Ctr, IOR EOR Res Inst, Shiraz, Iran
[3] Shiraz Univ, Sch Chem & Petr Engn, Shiraz, Iran
[4] Nazarbayev Univ, Sch Min & Geosci, Kabanbay Batyr 53, Astana 010000, Kazakhstan
关键词
SPH; Smoothed particle hydrodynamics; Particle-based methods; Free mesh methods; CFD; Fluid mechanics; Porous media; Smoothed particle applied mechanics; FREE-SURFACE FLOWS; DYNAMIC CONTACT-ANGLE; WEAKLY COMPRESSIBLE SPH; TRANSPORT-VELOCITY FORMULATION; FLUID-STRUCTURE INTERACTION; GRAVITY-DRIVEN FLOW; OPEN-CHANNEL FLOWS; BOUNDARY-CONDITIONS; NUMERICAL-SIMULATION; LATTICE-BOLTZMANN;
D O I
10.1007/s40571-023-00679-7
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
Smoothed particle hydrodynamics (SPH) is an evolving computational fluid dynamics (CFD) method. With time, it illustrates a great extent of its capabilities to be considered a practical numerical tool for modeling fluid flow in porous media. It is a free mesh particle-based method benefiting from a Lagrangian nature. This feature makes it a suitable candidate for treating the fluid flow within complex geometries on a mesoscale. A sequential approach is used in the various modifications of SPH. Thereby, the preparation time of models in SPH will be less than those made by using grid-based models. This method offers attractive privileges for dealing with moving boundaries and acquiring the time history of the field variables. In this paper, the basic concepts behind SPH are first introduced. Subsequently, the various discretization approaches and considerations for SPH are reviewed. Its application in the presence of solid boundaries and multiphase contacts is then discussed. Following that, the implementation of inflow/outflow boundaries and miscibility conditions are explored. The considerations for thermal effects and its application in porous media are also presented. The techniques for simulating different fluid types and shortcomings within SPH are eventually described. It is shown that SPH has a significant potential for modeling the fluid behavior on mesoscale although it is computationally expensive. The approximation of second- and higher-order derivatives by using SPH could become erroneous. The stability and consistency of SPH vary from one case to another. It implies that each problem requires a particular modification of SPH. There is still no unified version of SPH.
引用
收藏
页码:1163 / 1219
页数:57
相关论文
共 50 条
  • [1] A Comparative Review of Smoothed Particle Hydrodynamics, Dissipative Particle Dynamics and Smoothed Dissipative Particle Dynamics
    Ye, Ting
    Li, Yu
    INTERNATIONAL JOURNAL OF COMPUTATIONAL METHODS, 2018, 15 (08)
  • [2] Smoothed particle hydrodynamics
    Monaghan, JJ
    NUMERICAL ASTROPHYSICS, 1999, 240 : 357 - 366
  • [3] Smoothed particle hydrodynamics
    Monaghan, JJ
    REPORTS ON PROGRESS IN PHYSICS, 2005, 68 (08) : 1703 - 1759
  • [4] SMOOTHED PARTICLE HYDRODYNAMICS
    MONAGHAN, JJ
    ANNUAL REVIEW OF ASTRONOMY AND ASTROPHYSICS, 1992, 30 : 543 - 574
  • [5] CYLINDRICAL SMOOTHED PARTICLE HYDRODYNAMICS
    PETSCHEK, AG
    LIBERSKY, LD
    JOURNAL OF COMPUTATIONAL PHYSICS, 1993, 109 (01) : 76 - 83
  • [6] Inviscid smoothed particle hydrodynamics
    Cullen, Lee
    Dehnen, Walter
    MONTHLY NOTICES OF THE ROYAL ASTRONOMICAL SOCIETY, 2010, 408 (02) : 669 - 683
  • [7] AN OVERVIEW ON SMOOTHED PARTICLE HYDRODYNAMICS
    Liu, M. B.
    Liu, G. R.
    Zong, Z.
    INTERNATIONAL JOURNAL OF COMPUTATIONAL METHODS, 2008, 5 (01) : 135 - 188
  • [8] Incompressible smoothed particle hydrodynamics
    Ellero, Marco
    Serrano, Mar
    Espanol, Pep
    JOURNAL OF COMPUTATIONAL PHYSICS, 2007, 226 (02) : 1731 - 1752
  • [9] COMMENTS ON SMOOTHED PARTICLE HYDRODYNAMICS
    SCHUSSLER, M
    SCHMITT, D
    ASTRONOMY & ASTROPHYSICS, 1981, 97 (02) : 373 - 379
  • [10] Embedded smoothed particle hydrodynamics ?
    Tsuji, P.
    Puso, M.
    Spangler, C. W.
    Owen, J. M.
    Goto, D.
    Orzechowski, T.
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2020, 366