AbstractMultivariate generalizations of Bhuchongkul's bivariate rank statistics [Ann. Math. Statist.35 (1964)] have been introduced and studied in this paper for the purpose of testing mulitvariate independence. It is shown that the test statistics can be expressed as rank statistics which are easy to compute, have asymptotic normal distributions, and can detect mutual dependence in alternatives which are pairwise independent. The tests are compared to the Puri-Sen-Gokhale [Sankyha Ser. A32 (1970)] tests and a normal theory test [Anderson, “An Introduction to Statistical Analysis,” Wiley, 1958] using Pitman efficiency
Intraclass rank statistics are introduced to test for independence in a bivariate population when it...
AbstractA test of the independence of two sets of variables is developed to have high power against ...
Consider a nonparametric regression model Y = m(X)+✏, where m is an unknown regression function, Y i...
AbstractMultivariate generalizations of Bhuchongkul's bivariate rank statistics [Ann. Math. Statist....
The detection of dependence structures within a set of random variables provides a valuable basis fo...
Thesis (Ph.D.)--University of Washington, 2021Testing independence is a fundamental statistical prob...
The nonparametrie tests of bivariate independence, based on Spearman's rho, Kendall's tau, the Blum-...
Three simple and explicit procedures for testing the independence of two multi-dimensional random va...
New test statistics are proposed for testing whether two random vectors are independent. Gieser and ...
New rank scores test statistics are proposed for testing whether two random vectors are independent....
The problem of testing mutual independence of p random vectors in a general setting where the dimens...
A class of nonparametric tests based on the third quad-rant layer ranks has recently been studied by...
AbstractA nonparametric test of the mutual independence between many numerical random vectors is pro...
AbstractA new nonparametric approach to the problem of testing the joint independence of two or more...
Three simple and explicit procedures for testing the independence of two multi-dimensional random va...
Intraclass rank statistics are introduced to test for independence in a bivariate population when it...
AbstractA test of the independence of two sets of variables is developed to have high power against ...
Consider a nonparametric regression model Y = m(X)+✏, where m is an unknown regression function, Y i...
AbstractMultivariate generalizations of Bhuchongkul's bivariate rank statistics [Ann. Math. Statist....
The detection of dependence structures within a set of random variables provides a valuable basis fo...
Thesis (Ph.D.)--University of Washington, 2021Testing independence is a fundamental statistical prob...
The nonparametrie tests of bivariate independence, based on Spearman's rho, Kendall's tau, the Blum-...
Three simple and explicit procedures for testing the independence of two multi-dimensional random va...
New test statistics are proposed for testing whether two random vectors are independent. Gieser and ...
New rank scores test statistics are proposed for testing whether two random vectors are independent....
The problem of testing mutual independence of p random vectors in a general setting where the dimens...
A class of nonparametric tests based on the third quad-rant layer ranks has recently been studied by...
AbstractA nonparametric test of the mutual independence between many numerical random vectors is pro...
AbstractA new nonparametric approach to the problem of testing the joint independence of two or more...
Three simple and explicit procedures for testing the independence of two multi-dimensional random va...
Intraclass rank statistics are introduced to test for independence in a bivariate population when it...
AbstractA test of the independence of two sets of variables is developed to have high power against ...
Consider a nonparametric regression model Y = m(X)+✏, where m is an unknown regression function, Y i...