Characterizations based on a product of independent random variables are presented for gamma and beta distributions, thereby extending recent results due to Kotz and Steutel and the authors. Moment methods are useful in some proofs. Links are made to multivariate analogues
We show first that there are intrinsic relationships among different conditions, old and recent, wh...
Various characterizations of the distributions of the ratio of two independent gamma and exponential...
Some well known results on the bivariate beta distribution have been reviewed. Corrected product mom...
In recent papers, Johnson and Kotz (Amer. Statist. 44, 245-249 (1990); Math. Sci. 15, 42-52 (1990)) ...
In recent papers, Johnson and Kotz (Amer. Statist. 44, 245-249 (1990); Math. Sci. 15, 42-52 (1990)) ...
AbstractIn recent papers, Johnson and Kotz (Amer. Statist.44, 245-249 (1990); Math. Sci.15, 42-52 (1...
AbstractIn recent papers, Johnson and Kotz (Amer. Statist.44, 245-249 (1990); Math. Sci.15, 42-52 (1...
AbstractWe introduce two new bivariate gamma distributions based on a characterizing property involv...
AbstractThree new properties are derived. The first one relates to the distribution ofUG+G′, where t...
Three new properties are derived. The first one relates to the distribution of UG q GX, where the th...
For any multivariate distribution with finite moments we can ask, as in the univariate case, whether...
The purpose of this paper is to exhibit the main properties of Gamma and Beta distributions and show...
AbstractThree new properties are derived. The first one relates to the distribution ofUG+G′, where t...
The main objective of the present paper is to define k-gamma and k-beta distributions and moments ge...
In this article, we study several properties such as marginal and condi-tional distributions, joint ...
We show first that there are intrinsic relationships among different conditions, old and recent, wh...
Various characterizations of the distributions of the ratio of two independent gamma and exponential...
Some well known results on the bivariate beta distribution have been reviewed. Corrected product mom...
In recent papers, Johnson and Kotz (Amer. Statist. 44, 245-249 (1990); Math. Sci. 15, 42-52 (1990)) ...
In recent papers, Johnson and Kotz (Amer. Statist. 44, 245-249 (1990); Math. Sci. 15, 42-52 (1990)) ...
AbstractIn recent papers, Johnson and Kotz (Amer. Statist.44, 245-249 (1990); Math. Sci.15, 42-52 (1...
AbstractIn recent papers, Johnson and Kotz (Amer. Statist.44, 245-249 (1990); Math. Sci.15, 42-52 (1...
AbstractWe introduce two new bivariate gamma distributions based on a characterizing property involv...
AbstractThree new properties are derived. The first one relates to the distribution ofUG+G′, where t...
Three new properties are derived. The first one relates to the distribution of UG q GX, where the th...
For any multivariate distribution with finite moments we can ask, as in the univariate case, whether...
The purpose of this paper is to exhibit the main properties of Gamma and Beta distributions and show...
AbstractThree new properties are derived. The first one relates to the distribution ofUG+G′, where t...
The main objective of the present paper is to define k-gamma and k-beta distributions and moments ge...
In this article, we study several properties such as marginal and condi-tional distributions, joint ...
We show first that there are intrinsic relationships among different conditions, old and recent, wh...
Various characterizations of the distributions of the ratio of two independent gamma and exponential...
Some well known results on the bivariate beta distribution have been reviewed. Corrected product mom...