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  1. Probability Theory and Related Fields
  2. Probability Theory and Related Fields : Volume 131
  3. Probability Theory and Related Fields : Volume 131, Issue 4, April 2005
  4. The broken sample problem
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Probability Theory and Related Fields : Volume 165
Probability Theory and Related Fields : Volume 164
Probability Theory and Related Fields : Volume 163
Probability Theory and Related Fields : Volume 162
Probability Theory and Related Fields : Volume 161
Probability Theory and Related Fields : Volume 160
Probability Theory and Related Fields : Volume 159
Probability Theory and Related Fields : Volume 158
Probability Theory and Related Fields : Volume 157
Probability Theory and Related Fields : Volume 156
Probability Theory and Related Fields : Volume 155
Probability Theory and Related Fields : Volume 154
Probability Theory and Related Fields : Volume 153
Probability Theory and Related Fields : Volume 152
Probability Theory and Related Fields : Volume 151
Probability Theory and Related Fields : Volume 150
Probability Theory and Related Fields : Volume 149
Probability Theory and Related Fields : Volume 148
Probability Theory and Related Fields : Volume 147
Probability Theory and Related Fields : Volume 146
Probability Theory and Related Fields : Volume 145
Probability Theory and Related Fields : Volume 144
Probability Theory and Related Fields : Volume 143
Probability Theory and Related Fields : Volume 142
Probability Theory and Related Fields : Volume 141
Probability Theory and Related Fields : Volume 140
Probability Theory and Related Fields : Volume 139
Probability Theory and Related Fields : Volume 138
Probability Theory and Related Fields : Volume 137
Probability Theory and Related Fields : Volume 136
Probability Theory and Related Fields : Volume 135
Probability Theory and Related Fields : Volume 134
Probability Theory and Related Fields : Volume 133
Probability Theory and Related Fields : Volume 132
Probability Theory and Related Fields : Volume 131
Probability Theory and Related Fields : Volume 131, Issue 4, April 2005
Optimal transformations for prediction in continuous-time stochastic processes: finite past and future
Long time behaviour of the solution to non-linear Kraichnan equations
Markov approximation of homogeneous lattice random fields
The broken sample problem
Probabilistic and fractal aspects of Lévy trees
Thick points of super-Brownian motion
Probability Theory and Related Fields : Volume 131, Issue 3, March 2005
Probability Theory and Related Fields : Volume 131, Issue 2, February 2005
Probability Theory and Related Fields : Volume 131, Issue 1, January 2005
Probability Theory and Related Fields : Volume 130
Probability Theory and Related Fields : Volume 129
Probability Theory and Related Fields : Volume 128
Probability Theory and Related Fields : Volume 127
Probability Theory and Related Fields : Volume 126
Probability Theory and Related Fields : Volume 125
Probability Theory and Related Fields : Volume 124
Probability Theory and Related Fields : Volume 123
Probability Theory and Related Fields : Volume 122
Probability Theory and Related Fields : Volume 121
Probability Theory and Related Fields : Volume 120
Probability Theory and Related Fields : Volume 119
Probability Theory and Related Fields : Volume 118
Probability Theory and Related Fields : Volume 117
Probability Theory and Related Fields : Volume 116
Probability Theory and Related Fields : Volume 115
Probability Theory and Related Fields : Volume 114
Probability Theory and Related Fields : Volume 113
Probability Theory and Related Fields : Volume 112
Probability Theory and Related Fields : Volume 111
Probability Theory and Related Fields : Volume 110
Probability Theory and Related Fields : Volume 109
Probability Theory and Related Fields : Volume 108
Probability Theory and Related Fields : Volume 107

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The broken sample problem

Content Provider Springer Nature Link
Author Bai, Zhidong Hsing, Tailen
Copyright Year 2004
Abstract Suppose that (Xi,Yi),i=1,2, ... ,n, are iid. random vectors with uniform marginals and a certain joint distribution Fρ, where ρ is a parameter with ρ=ρo corresponds to the independence case. However, the X’s and Y’s are observed separately so that the pairing information is missing. Can ρ be consistently estimated? This is an extension of a problem considered in (1980) which focused on the bivariate normal distribution with ρ being the correlation. In this paper we show that consistent discrimination between two distinct parameter values ρ1 and ρ2 is impossible if the density fρ of Fρ is square integrable and the second largest singular value of the linear operator is strictly less than 1 for ρ=ρ1 and ρ2. We also consider this result from the perspective of a bivariate empirical process which contains information equivalent to that of the broken sample.
Starting Page 528
Ending Page 552
Page Count 25
File Format PDF
ISSN 01788051
Journal Probability Theory and Related Fields
Volume Number 131
Issue Number 4
e-ISSN 14322064
Language English
Publisher Springer-Verlag
Publisher Date 2004-09-12
Publisher Place Berlin/Heidelberg
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Consistent estimation Empirical process Gaussian process Kulback-Leibler information Mathematical Biology in General Quantitative Finance Probability Theory and Stochastic Processes Mathematical and Computational Physics Statistics for Business/Economics/Mathematical Finance/Insurance Operation Research/Decision Theory
Content Type Text
Resource Type Article
Subject Statistics and Probability Analysis Statistics, Probability and Uncertainty
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