EconBiz - Find Economic Literature
    • Logout
    • Change account settings
  • A-Z
  • Beta
  • About EconBiz
  • News
  • Thesaurus (STW)
  • Academic Skills
  • Help
  •  My account 
    • Logout
    • Change account settings
  • Login
EconBiz - Find Economic Literature
Publications Events
Search options
Advanced Search history
My EconBiz
Favorites Loans Reservations Fines
    You are here:
  • Home
  • Search: subject:"Location and scale parameters"
Narrow search

Narrow search

Year of publication
Subject
All
Gamma function 1 Location and scale parameters 1 Stein characterizations 1 Stochastic monotonicity 1 characterization theorem 1 generalized (standardized) score function 1 location and scale parameters 1 parameter of interest 1
more ... less ...
Online availability
All
Free 1 Undetermined 1
Type of publication
All
Article 1 Book / Working Paper 1
Language
All
Undetermined 2
Author
All
Kagan, Abram M. 1 Ley, Christophe 1 Malinovsky, Yaakov 1 Swan, Yvik 1
Institution
All
European Centre for Advanced Research in Economics and Statistics (ECARES), Solvay Brussels School of Economics and Management 1
Published in...
All
Statistics & Probability Letters 1 Working Papers ECARES 1
Source
All
RePEc 2
Showing 1 - 2 of 2
Cover Image
A unified approach to Stein characterizations
Ley, Christophe; Swan, Yvik - European Centre for Advanced Research in Economics and … - 2011
This article deals with Stein characterizations of probability distributions. We provide a general framework for interpreting these in terms of the parameters of the underlying distribution. In order to do so we introduce two concepts (a class of functions and an operator) which generalize those...
Persistent link: https://www.econbiz.de/10009149204
Saved in:
Cover Image
Monotonicity in the sample size of the length of classical confidence intervals
Kagan, Abram M.; Malinovsky, Yaakov - In: Statistics & Probability Letters 83 (2013) 1, pp. 78-82
It is proved that the average length of standard confidence intervals for parameters of Gamma and normal distributions monotonically decreases with the sample size. The proofs are based on fine properties of the classical Gamma function.
Persistent link: https://www.econbiz.de/10010593890
Saved in:
A service of the
zbw
  • Sitemap
  • Plain language
  • Accessibility
  • Contact us
  • Imprint
  • Privacy

Loading...