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  • Search: subject:"Kotz-type distribution"
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Coefficient of tail dependence 1 Conditional excess distribution 1 Conditional limiting theorem 1 Copula 1 Dirichlet distribution 1 Elliptical distribution 1 Elliptically contoured distribution 1 Kotz approximation 1 Kotz type distribution 1 Kotz-type distribution 1 Moment problem 1 Multi-indexed moments 1 Multidimensional moment problem 1 Multivariate distributions 1 Pearson–Kotz Dirichlet distribution 1 Random scaling 1 Stieltjes class 1 Stochastic order Kotz-type distribution 1 Weibull distribution 1 t-distribution 1
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Undetermined 3
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Article 3
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Undetermined 3
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Balakrishnan, N. 1 Ding, Ying 1 Hashorva, E. 1 Kleiber, Christian 1 Stoyanov, Jordan 1 Zhang, Xinsheng 1
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Journal of Multivariate Analysis 2 Statistics & Probability Letters 1
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RePEc 3
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Multivariate distributions and the moment problem
Kleiber, Christian; Stoyanov, Jordan - In: Journal of Multivariate Analysis 113 (2013) C, pp. 7-18
For any multivariate distribution with finite moments we can ask, as in the univariate case, whether or not the distribution is uniquely determined by its moments. In this paper, we summarize, unify and extend some results that are widely scattered in the mathematical and statistical literature....
Persistent link: https://www.econbiz.de/10010588054
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Scale mixtures of Kotz–Dirichlet distributions
Balakrishnan, N.; Hashorva, E. - In: Journal of Multivariate Analysis 113 (2013) C, pp. 48-58
In this paper, we first show that a k-dimensional Dirichlet random vector has independent components if and only if it is a Kotz Type I Dirichlet random vector. We then consider in detail the class of k-dimensional scale mixtures of Kotz–Dirichlet random vectors, which is a natural extension...
Persistent link: https://www.econbiz.de/10010588056
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Some stochastic orders of Kotz-type distributions
Ding, Ying; Zhang, Xinsheng - In: Statistics & Probability Letters 69 (2004) 4, pp. 389-396
An identity found by Müller (Ann. Inst. Statist. Math. 53 (2001) 567) for normal distributions is generalized to Kotz-type distributions. Some stochastic orders of Kotz-type distributions are discussed by means of this identity.
Persistent link: https://www.econbiz.de/10005223441
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