Nagi Elabbasi
Facebook Reality Labs
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Posted:
1 decade ago
Dec 3, 2012, 11:40 a.m. EST
Hi Pu,
I never tried it myself but there is one interesting example in the documentation that solves an integro- partial differential equation for radiation in pipes. Search the documentation for “Integro”.
Nagi Elabbasi
Veryst Engineering
Hi Pu,
I never tried it myself but there is one interesting example in the documentation that solves an integro- partial differential equation for radiation in pipes. Search the documentation for “Integro”.
Nagi Elabbasi
Veryst Engineering
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Posted:
1 decade ago
Dec 3, 2012, 11:53 a.m. EST
Hi, Nagi Elabbasi
Thanks for the reply! I will check it.
Hi, Nagi Elabbasi
Thanks for the reply! I will check it.
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Posted:
1 decade ago
Feb 1, 2013, 3:38 p.m. EST
Yes you can, as well as integro-differential equations. There is an example in documentation, rather strightforward.
I have done it for the radiation transfer problem.
However, actually it is doable only for 1-dim case. For more complicated geometry I have not found the way to do it.
Best,
Arsen Subashiev,
ECE at Stony Brook
subashiev@ece.sunysb.edu
Yes you can, as well as integro-differential equations. There is an example in documentation, rather strightforward.
I have done it for the radiation transfer problem.
However, actually it is doable only for 1-dim case. For more complicated geometry I have not found the way to do it.
Best,
Arsen Subashiev,
ECE at Stony Brook
subashiev@ece.sunysb.edu
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Posted:
1 decade ago
Feb 1, 2013, 5:52 p.m. EST
I find that Zimmerman's book has excellent examples of how to solve integral equations. I have just made up a simple example for solving:
u(x)=cos(x)+int(sin(x-y)*u(y),y=0..pi)
The key really is to use the dest() operator in the integral for where you dont have the dummy varible, and I do believe that you can use dest(x) and dest(y) to solve 2D integral equations.
Hope it helps.
I find that Zimmerman's book has excellent examples of how to solve integral equations. I have just made up a simple example for solving:
u(x)=cos(x)+int(sin(x-y)*u(y),y=0..pi)
The key really is to use the dest() operator in the integral for where you dont have the dummy varible, and I do believe that you can use dest(x) and dest(y) to solve 2D integral equations.
Hope it helps.
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Posted:
1 decade ago
May 29, 2013, 9:00 p.m. EDT
I am unable to open the model file that you have posted, because I am using COMSOL versions 4.2a, and 4.3. Could you post a model file showing integration , in COMSOL 4.2a or 4.3.
Krithika Mohan
I am unable to open the model file that you have posted, because I am using COMSOL versions 4.2a, and 4.3. Could you post a model file showing integration , in COMSOL 4.2a or 4.3.
Krithika Mohan
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Posted:
1 decade ago
May 30, 2013, 7:22 a.m. EDT
The model was done in version 4.3a but I happen to have 4.3 so here you go.
Hope it helps
The model was done in version 4.3a but I happen to have 4.3 so here you go.
Hope it helps
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Posted:
1 decade ago
May 30, 2013, 8:53 a.m. EDT
it's great.
it's great.