Estimation in Bivariate Nonnormal Distributions With Stochastic Variance Functions
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Date
2008
Journal Title
Journal ISSN
Volume Title
Publisher
Elsevier Science Bv
Open Access Color
Green Open Access
No
OpenAIRE Downloads
OpenAIRE Views
Publicly Funded
No
Abstract
Data sets in numerous areas of application can be modelled by symmetric bivariate nonnormal distributions. Estimation of parameters in such situations is considered when the mean and variance of one variable is a linear and a positive function of the other variable. This is typically true of bivariate t distribution. The resulting estimators are found to be remarkably efficient. Hypothesis testing procedures are developed and shown to be robust and powerful. Real life examples are given. (C) 2007 Elsevier B.V. All rights reserved.
Description
Sazak, Hakan Savas/0000-0001-6123-1214
ORCID
Keywords
Outliers, Inliers, Bivariate Distributions, Modified Maximum Likelihood, Random Design, Correlation Coefficient, inliers, outliers, bivariate distributions, random design, modified maximum likelihood, correlation coefficient, Estimation in multivariate analysis, Robustness and adaptive procedures (parametric inference), Hypothesis testing in multivariate analysis, Computational methods for problems pertaining to statistics, Characterization and structure theory for multivariate probability distributions; copulas
Fields of Science
0504 sociology, 05 social sciences, 0101 mathematics, 01 natural sciences
Citation
Tiku, Moti L.; Islam, M. Qamarul; Sazak, Hakan S., "Estimation in bivariate nonnormal distributions with stochastic variance functions", Computational Statistics & Data Analysis, Vol.52, No.3-4, pp.1728-1745, (2008).
WoS Q
Q2
Scopus Q
Q2

OpenCitations Citation Count
13
Source
Computational Statistics & Data Analysis
Volume
52
Issue
3
Start Page
1728
End Page
1745
PlumX Metrics
Citations
CrossRef : 13
Scopus : 17
Captures
Mendeley Readers : 3
SCOPUS™ Citations
18
checked on Feb 24, 2026
Web of Science™ Citations
18
checked on Feb 24, 2026
Page Views
3
checked on Feb 24, 2026
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