Thanks again for the videos. At [2:30] The expression for poles and zeros has the products running from k=0 to k=M (or N). Probably this should be from k=1 ? e.g., system has M (N) zeros (poles).
Great video, as many others in the channel. It was exactly the insight on Z-plane pzmap analysis for digital filter design I was looking for. Thank you very much!
Can we manually sketch a Bode Plot of the frequency response from the Z-Transform. Like we do with the Laplace Transform. -20 dB/Decade for where Poles lie and 20 dB/Decade for Zeroes, type of a thing
Someone knows how the sample rate affects the transfer z function H(z)? For example: if I want a filter with two poles, central frequency of 500Hz, deltaf of 32Hz and sample frequency of 10kHz, how to determine the transfer function H(z)?
Is the frequency response beyond w=pi of any interest to us? Would we expect to see copies of the same frequency response every multiple of 2pi radians? Thanks!
I will like to know, is there any kind of way to determine from a H(z) function, the capacitors-inductances of a filter? I mean can i transfer this model to the real wolrd?