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Bivariate distributions with pareto conditionals
Statistics & Probability Letters, 1987For a fixed \(\alpha >0\), the totality of bivariate densities with all conditionals being of the Pareto (\(\alpha)\) form is identified. The resulting family is of the form \[ f(x,y)\propto [1+\lambda_ 1x+\lambda_ 2y+\phi \lambda_ 1\lambda_ 2xy]^{-(\alpha +1)} \] for suitable choices of \(\lambda_ 1\), \(\lambda_ 2\) and \(\phi\).
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Constructing a bivariate distribution for freeway speed and headway data
, 2014Y. Zou, Yunlong Zhang, Xinxin Zhu
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Bivariate Continuous Distributions
2015This chapter lists a small number of bivariate distributions whose parameters can easily be estimated by IRLS. A handful of a special type of bivariate distribution, called copulas, are also implemented. Some special consideration is given to the bivariate normal distribution and Plackett’s bivariate distribution.
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Biometrika, 1972 A bivariate extension of the beta generated distribution derived from copulas
, 2019Ranadeera Gamage Madhuka Samanthi +1 more
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A new bivariate distribution with Gompertz marginals
, 2013E. A. El-Sherpieny +2 more
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