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September 17, 2008, 03:31 |
boundary conditions of level set equation
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#1 |
Guest
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Hello
I am starting to write a simple code with level set method by constant external speed. but I do not know, what boundary condition shuold I use? thanks |
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September 17, 2008, 07:32 |
Re: boundary conditions of level set equation
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#2 |
Guest
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Simple interpolation --> Constant interpolation or linear interpolation. See Fedkiw's papers.
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September 17, 2008, 19:15 |
Re: boundary conditions of level set equation
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#3 |
Guest
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Which Fedkiw's paper does explain these boundary conditions?
How can I use simple or constant interpolation for boundary conditions of level set equation? what about periodic or extrapolating boundary condition? thanks. |
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September 17, 2008, 19:37 |
Re: boundary conditions of level set equation
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#4 |
Guest
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The title begins with "non-oscillatroy ...". Need to google.
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September 20, 2008, 04:50 |
Re: boundary conditions of level set equation
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#5 |
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I red this paper, but I donot know, what boundary condition can I use for edges of my computational grids? this paper has used ghost fluid method for zero level set funtion, not for edges of computational grids. what can I do?
thanks |
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April 29, 2016, 16:05 |
Is your problem solved?
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#6 |
New Member
HVR Mittal
Join Date: Apr 2016
Posts: 1
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Hi,
I am also using level set evolution to track moving interfaces. I am using one sided higher order differences to discretise derivative of \phi. Though, I am able to capture the interface at later times but there are garbage values at boundaries. Could anybody suggest how to discretise the gradient of \phi at the boundaries. Thanks |
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July 10, 2017, 16:17 |
BC for LS
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#7 |
New Member
Ed
Join Date: Jul 2012
Posts: 2
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The boundary condition is a Dirichlet BC at the inlets where the value of the LS is to be constant. That should solve the problem.
Dont remember the exact paper where its written. |
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July 8, 2019, 05:18 |
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#8 |
New Member
Mustapha Mukhtar
Join Date: Dec 2018
Posts: 7
Rep Power: 8 |
A Review of Level-Set Methods and Some Recent Applications
Cheers |
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