Modeling Incompressible Fluid Flow Using SPH
Publish place: 12th Conference of Fluid Dynamics
Publish Year: 1388
Type: Conference paper
Language: English
View: 2,500
This Paper With 9 Page And PDF Format Ready To Download
- Certificate
- I'm the author of the paper
Export:
Document National Code:
CFD12_126
Index date: 8 June 2009
Modeling Incompressible Fluid Flow Using SPH abstract
Smoothed Particle Hydrodynamics, SPH, is a pure Lagrangian method. SPH has certain advantages over other numerical methods especially for problems encounter deformable boundaries, multiphase fluid and free surfaces. However, like all methods using discrete particles to integral governing equations, SPH sufferers from severe numerical errors in implementing boundary conditions. In this study, a SPH method is extended to model two dimensional incompressible steady state flows between two parallel plates. Solid wall boundary condition is modeled by using three types of particles. It will be shown that by utilizing these types of particles, fluid particles are not allowed to penetrate into the solid boundary and also the no slip condition is satisfied. The accuracy of proposed methods is assessed by comparing the obtained results to the analytical result. In this issue periodic and nonperiodic boundary condition at inlet/outlet are also described. For the nonperiodic case, the velocity profile of two dimensional flow between two parallel plates in Re=20 is exactly similar to the analytical solution.
Modeling Incompressible Fluid Flow Using SPH Keywords:
Modeling Incompressible Fluid Flow Using SPH authors
A Jafarian
MSc student Department of mechanical engineering Isfahan University of Technology
A.R Pishevar Isfahani
Associated professor Department of mechanical engineering Isfahan University of Technology
M.S saidi
Professor Department of mechanical engineering Sharif University of Technology
مراجع و منابع این Paper:
لیست زیر مراجع و منابع استفاده شده در این Paper را نمایش می دهد. این مراجع به صورت کاملا ماشینی و بر اساس هوش مصنوعی استخراج شده اند و لذا ممکن است دارای اشکالاتی باشند که به مرور زمان دقت استخراج این محتوا افزایش می یابد. مراجعی که مقالات مربوط به آنها در سیویلیکا نمایه شده و پیدا شده اند، به خود Paper لینک شده اند :