The Designer's Guide Community Forum
https://designers-guide.org/forum/YaBB.pl Simulators >> RF Simulators >> Meaning of PAC https://designers-guide.org/forum/YaBB.pl?num=1470160560 Message started by designer_dude on Aug 2nd, 2016, 10:56am |
Title: Meaning of PAC Post by designer_dude on Aug 2nd, 2016, 10:56am Hi all, I am running PAC, in the default mode for a Time Variant Periodic system. When I plot the output of PAC for particular nodes, I get a set of function labelled by the pss harmonic (call it n). Those functions are plotted from range$ n*f_{PSS} to n*f_{PSS} + f_{sweep}$ where $ f_{sweep}$ is the sweep range. How are those curves related to the transfer function $H_n(f)$ that completely characterize an LTV periodic system in the derivation attached? If they are not related, what is the mathematical definition of the pac output curves? Thanks! |
Title: Re: Meaning of PAC Post by Ken Kundert on Aug 2nd, 2016, 4:48pm They are the transfer functions. In other words for the nth sideband, the result computed by PAC is the output voltage at n×fPSS + fin where fin is the analysis frequency. If the input source has pacmag=1, then the result is the transfer function from the input source at fin to the output at n×fPSS + fin. -Ken |
Title: Re: Meaning of PAC Post by designer_dude on Aug 2nd, 2016, 4:54pm Thanks Kent for the reply. Why is then the "support" of the transfer function (also called range) plotted only from n*f_pss and not 0 frequency for the transfer function labelled with n? When I plot G_n(f), which I define to be the gain from f_pacsource to f_pacsource + n * f_pss, I expect the "support" or the frequency range to be from 1k->10G or whatever I defined in the sweep. Like G_5(1kHz) for f_pss = 1MHz would be the gain from 1kHz pac modulation to output of 5.001MHz. This should be defined for 1kHz -> infty ideally. |
Title: Re: Meaning of PAC Post by Ken Kundert on Aug 2nd, 2016, 6:54pm That is under the control of the freqaxis parameter. -Ken |
The Designer's Guide Community Forum » Powered by YaBB 2.2.2! YaBB © 2000-2008. All Rights Reserved. |