Cramer Type Large Deviations for Generalized Rank Statistics

Munsup Seoh; Stegan S Ralescu; Madan L Puri

doi:10.1214/aop/1176993070

Cramer Type Large Deviations for Generalized Rank Statistics

Munsup Seoh, Stegan S Ralescu, Madan L Puri

Wright State University

Research output: Contribution to journal › Article › peer-review

Abstract

A Cramer type large deviation theorem is proved under alternatives as well as under hypothesis for the generalized linear rank statistic which includes as special cases (unsigned) linear rank statistics, signed linear rank statistics, linear combination of functions of order statistics, and a rank combinatorial statistic.

Original language	American English
Journal	Annals of Probability
Volume	13
DOIs	https://doi.org/10.1214/aop/1176993070
State	Published - Jan 1 1985

Disciplines

Applied Mathematics
Applied Statistics
Mathematics
Physical Sciences and Mathematics
Statistics and Probability

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title = "Cramer Type Large Deviations for Generalized Rank Statistics",

abstract = " A Cramer type large deviation theorem is proved under alternatives as well as under hypothesis for the generalized linear rank statistic which includes as special cases (unsigned) linear rank statistics, signed linear rank statistics, linear combination of functions of order statistics, and a rank combinatorial statistic.",

author = "Munsup Seoh and Ralescu, {Stegan S} and Puri, {Madan L}",

year = "1985",

month = jan,

day = "1",

doi = "10.1214/aop/1176993070",

language = "American English",

volume = "13",

journal = "Annals of Probability",

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T1 - Cramer Type Large Deviations for Generalized Rank Statistics

AU - Seoh, Munsup

AU - Ralescu, Stegan S

AU - Puri, Madan L

PY - 1985/1/1

Y1 - 1985/1/1

N2 - A Cramer type large deviation theorem is proved under alternatives as well as under hypothesis for the generalized linear rank statistic which includes as special cases (unsigned) linear rank statistics, signed linear rank statistics, linear combination of functions of order statistics, and a rank combinatorial statistic.

AB - A Cramer type large deviation theorem is proved under alternatives as well as under hypothesis for the generalized linear rank statistic which includes as special cases (unsigned) linear rank statistics, signed linear rank statistics, linear combination of functions of order statistics, and a rank combinatorial statistic.

UR - https://corescholar.libraries.wright.edu/math/30

U2 - 10.1214/aop/1176993070

DO - 10.1214/aop/1176993070

M3 - Article

VL - 13

JO - Annals of Probability

JF - Annals of Probability

ER -

Cramer Type Large Deviations for Generalized Rank Statistics

Abstract

Disciplines

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