Hi! I have a series of observations of 2 random variables (say X and Y) from my measurement data. These 2 RVs are not independent and hence f(X,Y) ~= f(X)f(Y). Hence, I can't investigate f(X) and f(Y) separately. I tried to plot the 2-D kernel density estimates of these 2 RVs and from the it looks like Laplacian/Gaussian/Generalised Gaussian shape in one side and the other side looks like Gamma/Weibull/Exponential shape.
My intention is to find the joint 2-D distribution of these 2 RVs so that I can reprenseted this by an equation (so that I could regenerate this plot using simulation later on). I wonder whether anyone has come across this kind of problem and what method that I should use?? Thanks... Regards, CCC ================================================================= Instructions for joining and leaving this list, remarks about the problem of INAPPROPRIATE MESSAGES, and archives are available at http://jse.stat.ncsu.edu/ =================================================================