If {Y(t)} is the square law detector process and if Z(1) = Y(t) – E{Y(1)}, show that the spectral density of {Z(1)} is given by S„(@) : ÷ Sa@) S„(0 – a) da, %3D xX, where S(@) is the input spectral density.

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If (Y(t)} is the square law detector process and if Z(1) = Y(t) – E{Y(t)}, show that
1
the spectral density of {Z(r)} is given by S„@) :
| S@) S„(@- a) da,
where S,(@) is the input spectral density.
Transcribed Image Text:If (Y(t)} is the square law detector process and if Z(1) = Y(t) – E{Y(t)}, show that 1 the spectral density of {Z(r)} is given by S„@) : | S@) S„(@- a) da, where S,(@) is the input spectral density.
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