AbstractThe limiting (as the significance level approaches 0) Pitman efficiency of a new “regression-based” rank test of independence to Kendall's tau and Spearman's rho is derived. The result is based on a version of Wieand's theorem (1976, Ann. Statist.4 1003–1011) on coincidence of the limiting Pitman efficiency and the local (as the alternative approaches the hypothesis) approximate Bahadur efficiency. Kiefer and Wolfowitz (1958, Trans. Amer. Math. Soc.87, 173–186) result is applied to verify the main assumption of Wieand's paper. This approach is shown to be useful in some other situations, also
Wieand's theorem on equivalence of limiting approximate Bahadur efficiency and limiting Pitman effic...
AbstractMultivariate generalizations of Bhuchongkul's bivariate rank statistics [Ann. Math. Statist....
The problem of testing the hypothesis of independence against multiparametrical set of alternatives ...
AbstractThe limiting (as the significance level approaches 0) Pitman efficiency of a new “regression...
Blest (2000, Aust. N. Z. J. Stat. 42, 101-111) proposed a new measure of rank correlation that is se...
A necessary and sufficient condition for Pitman’s asymptotic relative efficiency of the Kendall and ...
AbstractDeheuvels proposed a rank test of independence based on a Cramér–von Mises functional of the...
AbstractIn previous papers [Approximate and local Bahadur efficiency of linear rank tests in the two...
A necessary and suffcient condition for Pitman's asymptotic relative effciency (ARE) of the Kendall ...
In testing independence of two random variables based on rank statistics, several rank statistics su...
New rank scores test statistics are proposed for testing whether two random vectors are independent....
Wieand's theorem on equivalence of limiting approximate Bahadur efficiency and limiting Pitman ...
An almost optimal rate of convergence estimate is obtained for a large class of rank statistics for ...
A class of distribution-free tests has been proposed for testing independence against positive quadr...
Pitman efficiency is the oldest known efficiency. Most of the known results for computing the Pitma...
Wieand's theorem on equivalence of limiting approximate Bahadur efficiency and limiting Pitman effic...
AbstractMultivariate generalizations of Bhuchongkul's bivariate rank statistics [Ann. Math. Statist....
The problem of testing the hypothesis of independence against multiparametrical set of alternatives ...
AbstractThe limiting (as the significance level approaches 0) Pitman efficiency of a new “regression...
Blest (2000, Aust. N. Z. J. Stat. 42, 101-111) proposed a new measure of rank correlation that is se...
A necessary and sufficient condition for Pitman’s asymptotic relative efficiency of the Kendall and ...
AbstractDeheuvels proposed a rank test of independence based on a Cramér–von Mises functional of the...
AbstractIn previous papers [Approximate and local Bahadur efficiency of linear rank tests in the two...
A necessary and suffcient condition for Pitman's asymptotic relative effciency (ARE) of the Kendall ...
In testing independence of two random variables based on rank statistics, several rank statistics su...
New rank scores test statistics are proposed for testing whether two random vectors are independent....
Wieand's theorem on equivalence of limiting approximate Bahadur efficiency and limiting Pitman ...
An almost optimal rate of convergence estimate is obtained for a large class of rank statistics for ...
A class of distribution-free tests has been proposed for testing independence against positive quadr...
Pitman efficiency is the oldest known efficiency. Most of the known results for computing the Pitma...
Wieand's theorem on equivalence of limiting approximate Bahadur efficiency and limiting Pitman effic...
AbstractMultivariate generalizations of Bhuchongkul's bivariate rank statistics [Ann. Math. Statist....
The problem of testing the hypothesis of independence against multiparametrical set of alternatives ...