X $\sim$ GG(p,d,$\theta_{1}$,$\mu$) where p is power, d is shape, $\theta_1$ is scale and $\mu$ is location parameter. Also Consider Y $\sim$ GG(p,d,$\theta_{2}$,$\mu$) where p is power, d is shape, $\theta_2$ is scale and $\mu$ is location parameter.
What is the distribution of $\;Z=\frac{X}{Y}$?
All the papers I read so far only have the case without location parameter. Please help. Thanks