NUMERICAL SOLUTION OF 2-D INCOMPRESSIBLE VISCOUS FLOW WITH HIGH ORDER COMPACT SCHEME USING DOMAIN DECOMPOSITION AND MATCHED METHOD

被引:0
作者
Ren Anlu Lu Xiaodong Zou Jianfeng Zhou Yongxia Department of Mechanics Zhejiang University Hangzhou China [310027 ]
机构
关键词
Navier-Stokes equations; Domain Decomposition Method (DDM); compact scheme; flow over an ellipse; non-staggered grid;
D O I
暂无
中图分类号
O351 [普通流体力学]; O357 [粘性流体力学];
学科分类号
080103 ; 080704 ;
摘要
This paper presents a high-accuratcy method for solving 2-D incompressible viscous N-S equations in tensor forms. A domain decomposition method was used to divide the computational domain into several regular blocks with the overlapping grid in order to transfer data between sub-domains and to remove numerical singularity caused by domain decomposition. Using the method and algorithm presented above, the flow passing an ellipse was computed and the formation and evolution of the vortex shedding was successfully simulated.
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页码:79 / 82
页数:4
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共 32 条
[21]   Using divergence free wavelets for the numerical solution of the 2-D stationary Navier-Stokes equations [J].
Zhou, XL ;
He, YN .
APPLIED MATHEMATICS AND COMPUTATION, 2005, 163 (02) :593-607
[22]   Numerical Modeling of 2-D and 3-D Flows using Artificial Compressibility Method and Collocated Mesh [J].
Aghaee-Shalmani, Y. ;
Hakimzadeh, H. .
JOURNAL OF APPLIED FLUID MECHANICS, 2016, 9 (05) :2333-2345
[23]   Flowfield dependent variation method A numerical scheme for the solution of low- to high-Mach number flow problems [J].
Girgis, Bassem R. ;
Rani, Sarma L. ;
Frendi, Abdelkader .
INTERNATIONAL JOURNAL OF NUMERICAL METHODS FOR HEAT & FLUID FLOW, 2016, 26 (05) :1486-1525
[24]   A mathematical and numerical study of the sensitivity of a reduced order model by POD (ROM-POD), for a 2D incompressible fluid flow [J].
Akkari, N. ;
Hamdouni, A. ;
Liberge, E. ;
Jazar, M. .
JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2014, 270 :522-530
[25]   Computing viscous flow along a 2D open channel using the immersed interface method [J].
Patterson, Sarah E. ;
Layton, Anita T. .
ENGINEERING REPORTS, 2021, 3 (05)
[26]   Numerical Analysis of a Picard Multilevel Stabilization of Mixed Finite Volume Method for the 2D/3D Incompressible Flow with Large Data [J].
Li, Jian ;
Lin, Xiaolin ;
Zhao, Xin .
NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS, 2018, 34 (01) :30-50
[27]   A Non-Dissipative, Energy-Conserving, Arbitrary High-Order Numerical Method and Its Efficient Implementation for Incompressible Flow Simulation in Complex Geometries [J].
Anantharamu, Sreevatsa ;
Mahesh, Krishnan .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2025, 97 (04) :503-522
[28]   2D lid-driven cavity flow simulation using GPU-CUDA with a high-order finite difference scheme [J].
Franco, Ediguer E. ;
Barrera, Helver M. ;
Lain, Santiago .
JOURNAL OF THE BRAZILIAN SOCIETY OF MECHANICAL SCIENCES AND ENGINEERING, 2015, 37 (04) :1329-1338
[29]   Low cost 3D global instability analysis and flow sensitivity based on dynamic mode decomposition and high-order numerical tools [J].
Ferrer, Esteban ;
de Vicente, Javier ;
Valero, Eusebio .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2014, 76 (03) :169-184
[30]   Multigrid method based on transformation-free high-order scheme for solving 2D Helmholtz equation on nonuniform grids [J].
Ghaffar, Fazal ;
Badshah, Noor ;
Islam, Saeed ;
Khan, Muhammad Altaf .
ADVANCES IN DIFFERENCE EQUATIONS, 2016, :1-16