I have group mean, 95% uncertainty (not std) and degrees of freedom (not integral) for each group. How do I compare the means? It seems that anova1 is not applicable.
Thanks.
Thank you a lot.
I(t)=dq/dt=d[C*V]/dt, I think we should put C(v(t)) into the derivative sign.
For non-linear capacitance (not LTI system), I didn't know we can't transform it and get the impedance. My problem is this impedance, maybe it is not correct to obtain it just like LTI system: in...
Thanks for you questions.
Yes, it is a mechanical system and I try to use circuit to simply the problem. So capacitance for example is C(V)=a*exp(-b*V)--a and b are constants. So C depends on the magnitude actually.
voltage V(t) is not purely sinusoidal, but is periodic and has complex shape...
Thank you all for your help.
I think we may do it as:
Given a voltage V(t), we can calculate the current through C(V).dV(t)/dt=I(t), then get the Fourier transform (FT) of V(t) and I(t), respectively. Now we calculate the impedance as: Z(w)=V(w)/I(W).
Please correct me if there is any.
Thanks.
BobM3,
I asked some people in EE, they didn't say time-dependent impedance was wrong.
For my problem, it is just a simplification of a tube with pressure inside, and so the compliance (capacitance) depends on pressure (voltage).
Mapi
Bronzeado,
Could you please give me the paper information if you know?
Now I am concerned with the definition of impedance: voltage(t)/current(t) in time domain. If we want the impedance in the frequency domain, two methods: 1) FFT of voltage and current, then impedance is V(w)/I(w); 2)...
It is an analog: simply my current situation under study with a circuit. Then I need to calculate the impedance from circuit and fit it to the experimental data.
If just substitute equation of C into Z(w)=1/jWC, then Z(w) will be time-dependent, which seems not correct?
In my case, capacitance is indeed dependent of voltage.
When calculating impedance, do we do that in time domain or frequency domain? Complex V(t)/I(t) or V(w)/I(w)?
For a simple circuit with only one capacitor C, when C is constant, the impedance is Z(w)=1/jWC. But when C is dependent of the voltage, C(V), then what is the impedance?
Thanks,
Mapi