INCOMPRESSIBLE FLOW SIMULATION IN EULERIAN FRAME OF REFERENCE USING LSMPS DERIVATIVE OPERATOR AND BRINKMAN PENALIZATION
Incompressible flow simulation is one of the most researched topic in aerodynamics. Incompressible assumption can be used to simulate slow moving flow over an obstacle to obtain aerodynamics coefficients such as lift and drag coefficient. One of the process of simulating a flow is mesh generation...
Saved in:
Main Author: | |
---|---|
Format: | Final Project |
Language: | Indonesia |
Online Access: | https://digilib.itb.ac.id/gdl/view/70076 |
Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
Institution: | Institut Teknologi Bandung |
Language: | Indonesia |
Summary: | Incompressible flow simulation is one of the most researched topic in
aerodynamics. Incompressible assumption can be used to simulate slow moving
flow over an obstacle to obtain aerodynamics coefficients such as lift and
drag coefficient. One of the process of simulating a flow is mesh generation.
Traditionally, mesh generation can be time consuming and difficult to use
for moving and deforming object. To solve this problem, meshless method
such as MPS and SPH were developed to allow simulation using meshless
particle method where each particle acts as a node or computational unit
instead of mesh, this saves the time required to mesh the computational domain.
MPS is later developed as LSMPS which has better accuracy, and further
research allows the use of multi-resolution particle where dense distribution
of particles can be spread in area which requires high precision and sparse
particle away from the obstacle. Generally, particle method uses Lagrangian
frame of reference, however Eulerian frame of reference is convenient because
particles do not move with respect to time thus the particle organization is
the same throughout the simulation. However in Eulerian frame of reference,
the convection term should be stabilized because of its hyperbolic nature. In
this work, Brinkman penalization is also used to model the flow at the solid
boundary. With Brinkman penalization, the velocity of solid body can be
masked to enforce the non-slip condition. This paper presents the application of
LSMPS and Brinkman penalization on a two dimensional flow over a sphere. |
---|