Dependence Structure and Symmetry of Huang-Kotz Fgm Distributions and Their Extensions
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Date
2002
Authors
Journal Title
Journal ISSN
Volume Title
Publisher
Physica-Verlag Gmbh & Co
Open Access Color
Green Open Access
No
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Publicly Funded
No
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Average
Influence
Top 10%
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Top 10%
Abstract
An extension of FGM class of bivariate distributions with given marginals is presented. For Huang-Kotz FGM distributions some theorems characterizing symmetry and conditions for independence are obtained. The new family of distributions allows us to achieve correlation between the components greater than 0.5.
Description
ORCID
Keywords
Farlie-Gumbel-Morgenstern class of distributions, characterization, symmetry and dependence, correlation structure, admissible range, Gumbel-Morgenstern Distributions
Fields of Science
0101 mathematics, 01 natural sciences
Citation
WoS Q
Q3
Scopus Q
Q3
OpenCitations Citation Count
73
Source
Metrıka
Volume
56
Issue
1
Start Page
55
End Page
72
PlumX Metrics
Citations
CrossRef : 41
Scopus : 83
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Mendeley Readers : 9
SCOPUS™ Citations
83
checked on Mar 15, 2026
Web of Science™ Citations
77
checked on Mar 15, 2026
Page Views
3
checked on Mar 15, 2026
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