Luke Gritter
Certified Consultant
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Posted:
10 years ago
2015年4月17日 GMT-4 18:07
Jonathan,
In pulsed problems like this, you need to make sure that the solver catches all the pulses. You can do this by specifying at least one output time during and between each pulse and setting the time-stepping to "Strict" on the Time-Dependent Solver sub-node. Alternatively, you could set the maximum time step to a value less than the pulse width.
--
Luke Gritter
AltaSim Technologies
Jonathan,
In pulsed problems like this, you need to make sure that the solver catches all the pulses. You can do this by specifying at least one output time during and between each pulse and setting the time-stepping to "Strict" on the Time-Dependent Solver sub-node. Alternatively, you could set the maximum time step to a value less than the pulse width.
--
Luke Gritter
AltaSim Technologies
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Posted:
10 years ago
2015年4月17日 GMT-4 18:35
Dear Luke,
I specified the Time-Dependent node as attached, yet obtained the same result.
My pulse duration is 2us.
Thanks.
Dear Luke,
I specified the Time-Dependent node as attached, yet obtained the same result.
My pulse duration is 2us.
Thanks.
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Posted:
10 years ago
2015年4月19日 GMT-4 19:10
I'd be tempted to run with sinusoidal voltage rather than step functions. Since heat generation is proportional to the square of the voltage you need to match <V^2> between multiple waveform options, so for example if the amplitude is V0 for the square wave, <V^2> = V0^2 / 2, so then if I have an amplitude on the sine of A, with the voltage varying from 0 to A, then the average of V^2 in this instance is 3 A^2 / 4, so A = (4/3) V0 to match the two, if I did the math right (I may well not have). An alternate option is to make V^2 vary sinusoidally from 0 to some maximum value: that might actually be better.
The issue would be that interpolating voltage across the step is going to give incorrect values so depending on how the simulator chooses transient step size you could get substantial errors during the transitions. However if you use a function with a continuous first derivative that would be more realistic. In any case there's an RC time constant associated with the system so you can't really change voltage instantaneously anyway.
I'd be tempted to run with sinusoidal voltage rather than step functions. Since heat generation is proportional to the square of the voltage you need to match between multiple waveform options, so for example if the amplitude is V0 for the square wave, = V0^2 / 2, so then if I have an amplitude on the sine of A, with the voltage varying from 0 to A, then the average of V^2 in this instance is 3 A^2 / 4, so A = (4/3) V0 to match the two, if I did the math right (I may well not have). An alternate option is to make V^2 vary sinusoidally from 0 to some maximum value: that might actually be better.
The issue would be that interpolating voltage across the step is going to give incorrect values so depending on how the simulator chooses transient step size you could get substantial errors during the transitions. However if you use a function with a continuous first derivative that would be more realistic. In any case there's an RC time constant associated with the system so you can't really change voltage instantaneously anyway.
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Posted:
10 years ago
2015年4月19日 GMT-4 22:48
Actually, now that I think about it more, I like the idea of making V^2 sinusoidal about Vmax^2/2. Then the peak value of V will be the same in both cases, as the average of V^2 in both cases will be Vmax^2 / 2.
Actually, now that I think about it more, I like the idea of making V^2 sinusoidal about Vmax^2/2. Then the peak value of V will be the same in both cases, as the average of V^2 in both cases will be Vmax^2 / 2.
Walter Frei
COMSOL Employee
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Posted:
10 years ago
2015年4月20日 GMT-4 10:18
Dear Jonathan,
For the kind of periodic loading that you are describing in this problem, you will want to use the Events interface (rather than strict timestepping or altering the maximum timestep)
This will ensure that the solver captures the on/off events appropriately. For more details about how and why to do this, please see:
www.comsol.com/blogs/modeling-a-periodic-heat-load/
Dear Jonathan,
For the kind of periodic loading that you are describing in this problem, you will want to use the Events interface (rather than strict timestepping or altering the maximum timestep)
This will ensure that the solver captures the on/off events appropriately. For more details about how and why to do this, please see:
http://www.comsol.com/blogs/modeling-a-periodic-heat-load/
Luke Gritter
Certified Consultant
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Posted:
10 years ago
2015年4月21日 GMT-4 18:16
Dear Luke,
I specified the Time-Dependent node as attached, yet obtained the same result.
My pulse duration is 2us.
Thanks.
Jonathan,
I tried running the model you attached with the 0.1 um maximum step (as shown in your attached image), and the results looked reasonable to me. The model tracks the pulse shape well and generates heat accordingly. The amount of heating is very small due to the low duty cycle, short run time, and high heat transfer coefficient.
As Walter mentioned, using an explicit event will give you a much shorter runtime than limiting the maximum time step for this model.
--
Luke Gritter
AltaSim Technologies
[QUOTE]
Dear Luke,
I specified the Time-Dependent node as attached, yet obtained the same result.
My pulse duration is 2us.
Thanks.
[/QUOTE]
Jonathan,
I tried running the model you attached with the 0.1 um maximum step (as shown in your attached image), and the results looked reasonable to me. The model tracks the pulse shape well and generates heat accordingly. The amount of heating is very small due to the low duty cycle, short run time, and high heat transfer coefficient.
As Walter mentioned, using an explicit event will give you a much shorter runtime than limiting the maximum time step for this model.
--
Luke Gritter
AltaSim Technologies