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This paper provides bifactor gamma distribution, trivariate gammadistribution and two copula families on [0, 1] n obtained from the Laplacetransforms of the multivariate gamma distribution and the multi-factor gammadistribution given by [P ($\theta$)] --$\lambda$ and [P ($\theta$)] --$\lambda$n i=1 (1 + pi$\theta$i) --($\lambda$ i --$\lambda$) respectively, where P is anaffine polynomial with respect to the n variables $\theta$1,. .. , $\theta$n.These copulas are new generalized Farlie-Gumbel-Morgenstern copulas and allowin particular to obtain multivariate gamma distributions for which thecumulative distribution functions and the probability distribution functionsare known.

Laplace copulas of multifactor gamma distributions are new generalized Farlie-Gumbel-Morgenstern copulas