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Posted:
1 decade ago
Jun 23, 2010, 11:35 a.m. EDT
Hi Teddy,
give a look to the pdf file: FSI Analysis of Microcantilevers Vibrating in Fluid Environment.
You find it in the "Paper & Presentations" section.
All models are in 3D but I think it is quite easy to convert them in 2d. No ale module is employed and all analyses are of "Damped Eigenfrequency" type.
I hope this helps.
Alessandro
Hi Teddy,
give a look to the pdf file: FSI Analysis of Microcantilevers Vibrating in Fluid Environment.
You find it in the "Paper & Presentations" section.
All models are in 3D but I think it is quite easy to convert them in 2d. No ale module is employed and all analyses are of "Damped Eigenfrequency" type.
I hope this helps.
Alessandro
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Posted:
1 decade ago
Jun 23, 2010, 11:43 a.m. EDT
Hi Alessandro,
Thanks for this. I will take a look at it.
Teddy.
Hi Alessandro,
Thanks for this. I will take a look at it.
Teddy.
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Posted:
1 decade ago
Jun 25, 2010, 10:06 a.m. EDT
Hi
I read the article but when I try to run the simulation, I get the error : singular matrix (with a 2D and a 3D model).
I didn't really understand how to replace the time derivatives by "*jomega_smsld" (page 5, paragraph 3) for the Navier Stokes module.
Thank you
Teddy.
Hi
I read the article but when I try to run the simulation, I get the error : singular matrix (with a 2D and a 3D model).
I didn't really understand how to replace the time derivatives by "*jomega_smsld" (page 5, paragraph 3) for the Navier Stokes module.
Thank you
Teddy.
Ivar KJELBERG
COMSOL Multiphysics(r) fan, retired, former "Senior Expert" at CSEM SA (CH)
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Posted:
1 decade ago
Jun 25, 2010, 11:09 a.m. EDT
Hi
check the formula used for jomega (scalar variables if I remember right), and check the formulation of the time and harmonic development of the PDE in the doc.
The time derivative is replaced by the -j*w (check the sign convention) where w = omega is 2*pi*f where f is the frequency, it should ring a bell w.r.t. Laplace development as used i.e. in control, no ?
Have fun Comsoling
Ivar
Hi
check the formula used for jomega (scalar variables if I remember right), and check the formulation of the time and harmonic development of the PDE in the doc.
The time derivative is replaced by the -j*w (check the sign convention) where w = omega is 2*pi*f where f is the frequency, it should ring a bell w.r.t. Laplace development as used i.e. in control, no ?
Have fun Comsoling
Ivar
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Posted:
1 decade ago
Jun 29, 2010, 7:24 p.m. EDT
Hello Ivar,
I have one question that think you might know the answer, as I saw you replied many of the questions in Comsol forum. I do appreciate if you can help me out with my problem.
I am trying to model ALE transient system in 3D as I attached the file, I was wondering if you cna help me to find out how can I fix the "shape function" problem with my file.
"s" [as I guess] is the shape function for 2D simulation, but for 3D modeling, I tried the same rules and it face to error.
would you please have a look at my files?
Best and thank you in advance
Yasaman
Hello Ivar,
I have one question that think you might know the answer, as I saw you replied many of the questions in Comsol forum. I do appreciate if you can help me out with my problem.
I am trying to model ALE transient system in 3D as I attached the file, I was wondering if you cna help me to find out how can I fix the "shape function" problem with my file.
"s" [as I guess] is the shape function for 2D simulation, but for 3D modeling, I tried the same rules and it face to error.
would you please have a look at my files?
Best and thank you in advance
Yasaman
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Posted:
1 decade ago
Apr 13, 2011, 1:05 p.m. EDT
Dear Alessandro,
When simulating the microcantilever beam in water, did you apply the fluid-structure interaction boundary condition only on the top of the beam or on top and bottom? Thanks in advance!
Jin
Hi Teddy,
give a look to the pdf file: FSI Analysis of Microcantilevers Vibrating in Fluid Environment.
You find it in the "Paper & Presentations" section.
All models are in 3D but I think it is quite easy to convert them in 2d. No ale module is employed and all analyses are of "Damped Eigenfrequency" type.
I hope this helps.
Alessandro
Dear Alessandro,
When simulating the microcantilever beam in water, did you apply the fluid-structure interaction boundary condition only on the top of the beam or on top and bottom? Thanks in advance!
Jin
[QUOTE]
Hi Teddy,
give a look to the pdf file: FSI Analysis of Microcantilevers Vibrating in Fluid Environment.
You find it in the "Paper & Presentations" section.
All models are in 3D but I think it is quite easy to convert them in 2d. No ale module is employed and all analyses are of "Damped Eigenfrequency" type.
I hope this helps.
Alessandro
[/QUOTE]