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Iosif Pinelis
Iosif Pinelis
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Given two stochastic processes, X[n]$X[n]$ and Y[n]$Y[n]$, both being WSS (wide state stationary) and independents. What would be the Average and Autocorrelation function of Z[n] = Y[n] x X[n]$Z[n] = Y[n] X[n]$?

Is the resulting Z[n]$Z[n]$ process also WSS? If so, can the PSD (power spectral density) be calculated?

Thank you.

Given two stochastic processes, X[n] and Y[n], both being WSS (wide state stationary) and independents. What would be the Average and Autocorrelation function of Z[n] = Y[n] x X[n]?

Is the resulting Z[n] process also WSS? If so, can the PSD (power spectral density) be calculated?

Thank you.

Given two stochastic processes, $X[n]$ and $Y[n]$, both being WSS (wide state stationary) and independents. What would be the Average and Autocorrelation function of $Z[n] = Y[n] X[n]$?

Is the resulting $Z[n]$ process also WSS? If so, can the PSD (power spectral density) be calculated?

Thank you.

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Sergio
Sergio
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Calculate Average and Correlation of WSS Random Processes

Given two stochastic processes, X[n] and Y[n], both being WSS (wide state stationary) and independents. What would be the Average and Autocorrelation function of Z[n] = Y[n] x X[n]?

Is the resulting Z[n] process also WSS? If so, can the PSD (power spectral density) be calculated?

Thank you.