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Modeling a Kerr Effect

Posted 2011年3月7日 GMT-5 12:58 RF & Microwave Engineering, Materials, Studies & Solvers, Structural Mechanics Version 4.1 2 Replies

cchriste
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Hello.

I want to model a material with birefringence that depends on the electric field inside the medium, similar to the Kerr effect where the index depends on the square of the field. This is complicated by the fact that:

1. The field is not uniform.
2. The index dependence on the field is slightly different than a power of 2 (perhaps 1.5).
3. There is an added continuous spatial modulation to the birefringence.

How can this can be done? I suspect the easiest way to just throw the electric field into the differential equations. Is that possible and how can I do that?

Thank you.
2 Replies Last Post 2013年5月23日 GMT-4 11:50
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Hello cchriste

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Hassanain Al-Taiy
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Posted: 1 decade ago 2013年5月22日 GMT-4 09:38
Dear cchriste


did you solve your problem ? if so , please just give me a hint because i have a similar one.



Best regards


Hassanain
Dear cchriste did you solve your problem ? if so , please just give me a hint because i have a similar one. Best regards Hassanain
cchriste
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Posted: 1 decade ago 2013年5月23日 GMT-4 11:50
It has been a while, but I was trying to model how a beam would propagate through this Kerr-like material with different electrode structures, like a waveguide. I used the Comsol electrostatics physics to determine the applied electric field. I could then determine the index from these field variables, and then solved the beam propagation using differential equations with the index as a parameter.

I think I also tried to express the material index in terms of the applied electric field variables and use the EM physics package to calculate the beam propagation, but this was either too complicated or too slow, I am not sure. My approach with the DiffEqs sacrificed some physics but ended up being much easier.

I Hope that helps.
It has been a while, but I was trying to model how a beam would propagate through this Kerr-like material with different electrode structures, like a waveguide. I used the Comsol electrostatics physics to determine the applied electric field. I could then determine the index from these field variables, and then solved the beam propagation using differential equations with the index as a parameter. I think I also tried to express the material index in terms of the applied electric field variables and use the EM physics package to calculate the beam propagation, but this was either too complicated or too slow, I am not sure. My approach with the DiffEqs sacrificed some physics but ended up being much easier. I Hope that helps.

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