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Heat in inductor using Induction Heating

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I'm working on a model to see the temperature in all of the parts within the inductor. Since I'm using the Induction Heating physics I have to excite the inductor using Lumped Ports. However the simulation only converges when I put one of the boundaries of the big box that surrounds the inductor to a specific temperature.

The questions I have are:

- Is the excitation correct if I want to compare the results with measurements done in real life?
- How can I get around the need to put a boundary to a fix temperature since this isn't accurate with real life?
- Are there any improvements i can do to my model for an even more accurate solution?

I'm currently using COMSOL 4.3, the model geometry is taken from the Model Library > AC/DC module > Inductive devices and coils > inductor_3d.mphbin and the meshing is a Coarse, Physics-controlled mesh.

Thank you in advance


1 Reply Last Post 03.03.2013, 10:28 GMT-5
Ivar KJELBERG COMSOL Multiphysics(r) fan, retired, former "Senior Expert" at CSEM SA (CH)

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Posted: 1 decade ago 03.03.2013, 10:28 GMT-5
Hi

you are in frequency domain: that is you put a constant power into the system, but if you do not fix any external temperature, how do you take out any energy ? If you put no sink, you will integrate and the temperature runs towards INF, no ?

Instead of using a fixed temperature, you could instead use some convective cooling with some "engineering" values for the surface heat exchange, i.e.h=5[W/m^2/K] for a non-forced heat flow, in open air ...

Note that it is very non linear, do a parametric study for excitation voltage from 10 to 10'000 in steps of power of 10
(i.e. time solver t = 10^{range(1,1,4)} )


--
Good luck
Ivar
Hi you are in frequency domain: that is you put a constant power into the system, but if you do not fix any external temperature, how do you take out any energy ? If you put no sink, you will integrate and the temperature runs towards INF, no ? Instead of using a fixed temperature, you could instead use some convective cooling with some "engineering" values for the surface heat exchange, i.e.h=5[W/m^2/K] for a non-forced heat flow, in open air ... Note that it is very non linear, do a parametric study for excitation voltage from 10 to 10'000 in steps of power of 10 (i.e. time solver t = 10^{range(1,1,4)} ) -- Good luck Ivar

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