Albert’s Theorem, which is closely related to general results on Schur complements can be successfully applied to statistical problems. In the present paper a concise proof for a slightly more general version of the theorem will be given. Two applications on efficiency and a structured overview of results on MSE superiority are then presented. They are the main statistical results of this self-contained paper
Abstract. Slepian and Sudakov-Fernique type inequalities, which com-pare expectations of maxima of G...
Abstract. Each statistic, which is pairwise sufficient and (in a natural sense) countably complete, ...
We give a combinatorial proof of the Chernoff-Hoeffding concentration bound [Che52, Hoe63], which sa...
Albert’s Theorem, which is closely related to general results on Schur complements can be successful...
AbstractMatrix algebra is extensively used in the study of linear models and multivariate analysis (...
Matrix algebra is extensively used in the study of linear models and multivariate analysis (see for ...
AbstractIn a number of his recent papers Karl Gustafson has outlined the similarities between the An...
Algebraic proofs are given to some inequalities involving canonical correlation coefficients which, ...
AbstractDeheuvels proposed a rank test of independence based on a Cramér–von Mises functional of the...
In the Miklós Schweitzer Mathematical Competition (Hungary) Professor János Surányi proposed the fo...
textabstractThis paper points out the importance of Stochastic Dominance (SD) efficient sets being c...
Following the entropy method this paper presents general concentra-tion inequalities, which can be a...
AbstractThe limiting (as the significance level approaches 0) Pitman efficiency of a new “regression...
Schur complements of generally diagonally dominant matrices and a criterion for irreducibility of ma...
Wieand's theorem on equivalence of limiting approximate Bahadur efficiency and limiting Pitman ...
Abstract. Slepian and Sudakov-Fernique type inequalities, which com-pare expectations of maxima of G...
Abstract. Each statistic, which is pairwise sufficient and (in a natural sense) countably complete, ...
We give a combinatorial proof of the Chernoff-Hoeffding concentration bound [Che52, Hoe63], which sa...
Albert’s Theorem, which is closely related to general results on Schur complements can be successful...
AbstractMatrix algebra is extensively used in the study of linear models and multivariate analysis (...
Matrix algebra is extensively used in the study of linear models and multivariate analysis (see for ...
AbstractIn a number of his recent papers Karl Gustafson has outlined the similarities between the An...
Algebraic proofs are given to some inequalities involving canonical correlation coefficients which, ...
AbstractDeheuvels proposed a rank test of independence based on a Cramér–von Mises functional of the...
In the Miklós Schweitzer Mathematical Competition (Hungary) Professor János Surányi proposed the fo...
textabstractThis paper points out the importance of Stochastic Dominance (SD) efficient sets being c...
Following the entropy method this paper presents general concentra-tion inequalities, which can be a...
AbstractThe limiting (as the significance level approaches 0) Pitman efficiency of a new “regression...
Schur complements of generally diagonally dominant matrices and a criterion for irreducibility of ma...
Wieand's theorem on equivalence of limiting approximate Bahadur efficiency and limiting Pitman ...
Abstract. Slepian and Sudakov-Fernique type inequalities, which com-pare expectations of maxima of G...
Abstract. Each statistic, which is pairwise sufficient and (in a natural sense) countably complete, ...
We give a combinatorial proof of the Chernoff-Hoeffding concentration bound [Che52, Hoe63], which sa...