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On subsampling estimators with unknown rate of convergence

Author
BERTAIL, P1 ; POLITIS, D. N2 ; ROMANO, J. P3
[1] INRA-Corela (Institut National de la Recherche Agronomique), 94205 Ivry/Seine, France
[2] Department of Mathematics, University of California at San Diego, La Jolla, CA 92093, United States
[3] Department of Statistics, Stanford University, Stanford, CA 94305, United States
Source

Journal of the American Statistical Association. 1999, Vol 94, Num 446, pp 569-579 ; ref : 30 ref

CODEN
JSTNAL
ISSN
0162-1459
Scientific domain
Mathematics
Publisher
American Statistical Association, Alexandria, VA
Publication country
United States
Document type
Article
Language
English
Keyword (fr)
Distribution séquence Distribution échantillonnage Estimateur convergent Loi probabilité Suite stationnaire Suite variable aléatoire Taux convergence
Keyword (en)
Sequence distribution Sampling distribution Consistent estimator Probability distribution Stationary sequence Random variable sequence Convergence rate
Keyword (es)
Distribución secuencia Distribución muestreo Estimador convergente Ley probabilidad Sucesión estacionaria Sucesión variable aleatoria Relación convergencia
Classification
Pascal
001 Exact sciences and technology / 001A Sciences and techniques of general use / 001A02 Mathematics / 001A02H Probability and statistics / 001A02H02 Statistics / 001A02H02E Sampling theory, sample surveys

Pascal
001 Exact sciences and technology / 001A Sciences and techniques of general use / 001A02 Mathematics / 001A02H Probability and statistics / 001A02H02 Statistics / 001A02H02H Nonparametric inference

Pascal
001 Exact sciences and technology / 001A Sciences and techniques of general use / 001A02 Mathematics / 001A02H Probability and statistics / 001A02H02 Statistics / 001A02H02I Multivariate analysis

Discipline
Mathematics
Origin
Inist-CNRS
Database
PASCAL
INIST identifier
1973073

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