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phase response of an analog filter

Signal Processing Asked by dcs on December 10, 2020

I am trying to understand the relation between phase response of an analog filter and its influence on the quality of a signal with PSK modulation.

For example I want to design a BPF for HF communication system.

The pass band is [1.5 .. 30]MHz. The Phase response is non-linear as far as I understand. Will it damage the phase modulated signal, say PSK-8 ?

Which of two – phase response or group delay is more important to be analysed?

Any references where I can read about that?

-Thanks in advance

One Answer

A non-linear phase response is equivalent to group delay variation, and similar to multi-path fading can cause inter-symbol interference if it is severe enough, but either can be corrected with channel equalization. In this case it would be a static correction so would not be overly complicated to implement in the transmitter, receiver or both. Factoring the equalization into the cascade of two equal filters and then implementing it in both the transmitter and receiver would also provide the benefit of SNR optimization (against white noise) as a matched filter (but the actual performance benefit of doing that may be negligible compared to the added complication, so just throwing out the thought).

The metric to analyze would be group delay variation since that would show it directly. A linear phase component is only a delay and does not provide any distortion, so the group delay which is the derivative of the phase with respect to frequency would convert any linear phase to a constant value and highlight the variation which is the destructive component. One approach is to simulate the filter response and analyze the eye diagram to assess the signal quality and if further equalization and or changes to the analog filter design would be needed.

The graphic below depicts this for the case of multipath, but multipath is simply a filter with phase (and amplitude) variation across the signal bandwidth.

Multipath

Answered by Dan Boschen on December 10, 2020

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