Characterizations of some subclasses of spherical distributions

doi:10.1016/S0167-7152(98)00084-4

Details of Research Outputs

Status	已发表Published
Title	Characterizations of some subclasses of spherical distributions
Creator	Liang, Jiajuan1,2 ; Bentler, Peter M.3
Date Issued	1998
Source Publication	Statistics and Probability Letters
ISSN	0167-7152
Volume	40 Issue:2 Pages:155-164
Abstract	Three types of characterizations for two subclasses of spherical distributions are presented. Within the class of spherical distributions, we prove that the symmetric Kotz-type distributions (under some restricted parameters) and the symmetric Pearson-type II distributions are characterized by certain marginal and conditional distributions, and the distributions of some quadratic forms, respectively. © 1998 Elsevier Science B.V. All rights reserved.
Keyword	Conditional and marginal distributions Quadratic forms Spherical distributions Stochastic representation
DOI	10.1016/S0167-7152(98)00084-4
Indexed By	SCIE
Language	英语English
WOS Research Area	Mathematics
WOS Subject	Statistics & Probability
WOS ID	WOS:000076282900008
Citation statistics	Cited Times:7[WOS] [WOS Record] [Related Records in WOS]
Document Type	Journal article
Identifier	http://repository.uic.edu.cn/handle/39GCC9TT/3365
Collection	Research outside affiliated institution
Affiliation	1.Department of Mathematics, Hong Kong Baptist University, Hong Kong, Hong Kong 2.Institute of Applied Mathematics, Chinese Academy of Sciences, Beijing, China 3.Dept. of Psychol. and Ctr. for Stat., University of California, Box 951563, Los Angeles, CA 90024-1563, United States
Recommended Citation GB/T 7714	Liang, Jiajuan,Bentler, Peter M. Characterizations of some subclasses of spherical distributions[J]. Statistics and Probability Letters, 1998, 40(2): 155-164.
APA	Liang, Jiajuan, & Bentler, Peter M. (1998). Characterizations of some subclasses of spherical distributions. Statistics and Probability Letters, 40(2), 155-164.
MLA	Liang, Jiajuan,et al."Characterizations of some subclasses of spherical distributions". Statistics and Probability Letters 40.2(1998): 155-164.

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