- #1
Mishra
- 55
- 1
- TL;DR Summary
- Finding out the distribution of the product of a Gaussian and a Rayleigh distributed random variables.
Hello,
I'm trying to find out the distribution function (cumulative or density) of the product of two independent random variables respectively following a non-zero-mean Gaussian and a Rayleigh distribution. The math is too intricate for me, I've found in the appendix of [Probability Distributions Involving Gaussian Random Variables - Simon, Marvin K.] the density for the product of a zero-mean Gaussian and a Rayleigh but this will not work for what I am trying to do.Would anyone have a reference that could help me ?
I'm trying to find out the distribution function (cumulative or density) of the product of two independent random variables respectively following a non-zero-mean Gaussian and a Rayleigh distribution. The math is too intricate for me, I've found in the appendix of [Probability Distributions Involving Gaussian Random Variables - Simon, Marvin K.] the density for the product of a zero-mean Gaussian and a Rayleigh but this will not work for what I am trying to do.Would anyone have a reference that could help me ?