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complex current density
Posted Jan 16, 2013, 10:51 a.m. EST 5 Replies
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Hi all,
I'm working on getting the frequency dependent conductance and susceptance (real and imaginary admittance) of a simple resonating PZT block using the Piezoelectric Devices physics. I seem to be getting a reasonable admittance by integrating the normal current density over the top electrode and dividing by the applied voltage.
My problem comes in when I try to separate the admittance into conductance and susceptance. It seems like this should be done by integrating the real and imaginary parts of the normal current density, but the current density doesn't seem to have an imaginary part - giving a susceptance of zero. Is there a setting I need to change to find the imaginary part of the current density? I've checked the boxes "Allow complex-valued output from functions with real input" and "split complex variables in real and imaginary parts" in the solver, but left everything else as the default option.
Please help! The model is attached.
Thanks,
Jillian
I'm working on getting the frequency dependent conductance and susceptance (real and imaginary admittance) of a simple resonating PZT block using the Piezoelectric Devices physics. I seem to be getting a reasonable admittance by integrating the normal current density over the top electrode and dividing by the applied voltage.
My problem comes in when I try to separate the admittance into conductance and susceptance. It seems like this should be done by integrating the real and imaginary parts of the normal current density, but the current density doesn't seem to have an imaginary part - giving a susceptance of zero. Is there a setting I need to change to find the imaginary part of the current density? I've checked the boxes "Allow complex-valued output from functions with real input" and "split complex variables in real and imaginary parts" in the solver, but left everything else as the default option.
Please help! The model is attached.
Thanks,
Jillian
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5 Replies Last Post Nov 2, 2016, 1:50 p.m. EDT