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Solving nonlinear problem using parameter sweep
Posted Mar 6, 2012, 9:38 p.m. EST RF & Microwave Engineering, Studies & Solvers Version 4.0a, Version 4.1, Version 4.2, Version 4.2a 4 Replies
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Hi, everyone!
I am struggling to solve some nonlinear optical problem (the material has 3rd-order nonlinear optical response to the electrical-magnetic field) using Comsol RF-frequency domain module. But when the nonlinear become significant enough, the calculation can not converge.
I heard that the problem may be solved by using parameter sweep and adding the nonlinear parameter gradually, but I am not sure the right way to do that, I have set
Study 1 > Solver Configurations > Dependent Variables: Initial Values of Variables Solved For / Not Solved For > Method: Initial Expression, Solution: Solver 1
Is that enough? Under the "Mehtod" tab there is another choice as " Solution" , what's the difference with "Initial Expression"? which one should I choose? Under the "Solution" tab there is also another choice as "Parametric 1", what's the difference then?
Is there any thing else I should do? Does anyone has suggestions about how to correctly solve such nonlinear problem?
Thank you!
Best regards!
Zhiqi
I am struggling to solve some nonlinear optical problem (the material has 3rd-order nonlinear optical response to the electrical-magnetic field) using Comsol RF-frequency domain module. But when the nonlinear become significant enough, the calculation can not converge.
I heard that the problem may be solved by using parameter sweep and adding the nonlinear parameter gradually, but I am not sure the right way to do that, I have set
Study 1 > Solver Configurations > Dependent Variables: Initial Values of Variables Solved For / Not Solved For > Method: Initial Expression, Solution: Solver 1
Is that enough? Under the "Mehtod" tab there is another choice as " Solution" , what's the difference with "Initial Expression"? which one should I choose? Under the "Solution" tab there is also another choice as "Parametric 1", what's the difference then?
Is there any thing else I should do? Does anyone has suggestions about how to correctly solve such nonlinear problem?
Thank you!
Best regards!
Zhiqi
4 Replies Last Post Jan 4, 2016, 12:06 p.m. EST