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Posted:
1 decade ago
Feb 26, 2014, 10:02 a.m. EST
Hallo Florian,
you have to remember that H and B are really vector quantities. If you simply shift
the BH curve there is no direction defined. I assume that you use
Hnorm = f(Bnorm) + Bremenace
But in which direction is the remance pointing. I guess that is why you
system is not well defined and Comsol is complaining
Regards
Jens
Hallo Florian,
you have to remember that H and B are really vector quantities. If you simply shift
the BH curve there is no direction defined. I assume that you use
Hnorm = f(Bnorm) + Bremenace
But in which direction is the remance pointing. I guess that is why you
system is not well defined and Comsol is complaining
Regards
Jens
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Posted:
1 decade ago
Feb 26, 2014, 1:53 p.m. EST
@Jens
Thanks for the advice,
I have done it as you said (Hnorm = f(Bnorm) + Bremenace) and I pointed out that this is the problem,but I do not find another possibility to combine nonlinear material and remanent flux density for a given direction.
Regards
Florian
@Jens
Thanks for the advice,
I have done it as you said (Hnorm = f(Bnorm) + Bremenace) and I pointed out that this is the problem,but I do not find another possibility to combine nonlinear material and remanent flux density for a given direction.
Regards
Florian
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Posted:
1 decade ago
Feb 27, 2014, 2:07 a.m. EST
One idea:
in Ampere's law -> Magnetic field you can change the constitutive relation to Magnetisation.
The you can enter a vector. e.g.
Mx = M0x + fx(Bx,By,Bz)
My = fy(Bx,By,Bz)
Mz = fz(Bx,By,Bz)
which would be for permeant magnetisation in x-direction. The functions fx,fy,fz rerpesent
a vectorial M(B) relation. For isotropic material this could be
fx=F(normB)/normB*Bx and y,z accordingly
F now is a function with F(0)=0 representing a scalar M(B) law..
A bit of a work to implement, but should do the job.
Good luck,
Jens
One idea:
in Ampere's law -> Magnetic field you can change the constitutive relation to Magnetisation.
The you can enter a vector. e.g.
Mx = M0x + fx(Bx,By,Bz)
My = fy(Bx,By,Bz)
Mz = fz(Bx,By,Bz)
which would be for permeant magnetisation in x-direction. The functions fx,fy,fz rerpesent
a vectorial M(B) relation. For isotropic material this could be
fx=F(normB)/normB*Bx and y,z accordingly
F now is a function with F(0)=0 representing a scalar M(B) law..
A bit of a work to implement, but should do the job.
Good luck,
Jens
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Posted:
1 decade ago
Feb 28, 2014, 4:56 a.m. EST
@Jens
Thanks this is a good idea with your advice I could solve it nearly the same way.
Solution:
-I had a BH-curve for my material and converted it into a curve murB (mur = f(B)).
-In the ampere's Law node for the material I chose "Remanent Flux Density (B =mu0*mur*H+Br)"
-For relative permeability I chose "User defined" and "Isotropic".
- The function I inserted was "f(mf.normB[1/T])". The function must depend on B , if it depends on H you have a circulary dependency error.
-The remanent flux density was set to some value in x-direction.
Now I think it is working.
Thanks for the help and maybe my solution can be helpful for others.
Florian
@Jens
Thanks this is a good idea with your advice I could solve it nearly the same way.
Solution:
-I had a BH-curve for my material and converted it into a curve murB (mur = f(B)).
-In the ampere's Law node for the material I chose "Remanent Flux Density (B =mu0*mur*H+Br)"
-For relative permeability I chose "User defined" and "Isotropic".
- The function I inserted was "f(mf.normB[1/T])". The function must depend on B , if it depends on H you have a circulary dependency error.
-The remanent flux density was set to some value in x-direction.
Now I think it is working.
Thanks for the help and maybe my solution can be helpful for others.
Florian