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20102026
most citedAn extended Stein-type covariance identity for the Pearson family with applications to lower variance bounds

34 citations · 104 across the 22 of their papers we have counts for

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7 papers · 1 filter

stat.ME2016★ 2 cited

On sequences of expected maxima and expected ranges

Nickos Papadatos

We investigate conditions in order to decide whether a given sequence of real numbers represents expected maxima or expected ranges. The main result provides a novel necessary and…

stat.ME2014★ 2 cited

Maximizing the expected range from dependent observations under mean-variance information

Nickos Papadatos

In this article we derive the best possible upper bound for under given means and variances on random variables . The random vector $(X_1,...,X_…

stat.ME2012★ 4 cited

Integrated Pearson family and orthogonality of the Rodrigues polynomials: A review including new results and an alternative classification of the Pearson system

Giorgos Afendras, Nickos Papadatos

An alternative classification of the Pearson family of probability densities is related to the orthogonality of the corresponding Rodrigues polynomials. This leads to a subset of t…

stat.ME2012

Self-Inverse and Exchangeable Random Variables

Theophilos Cacoullos, Nickos Papadatos

A random variable Z will be called self-inverse if it has the same distribution as its reciprocal 1/Z. It is shown that if Z is defined as a ratio, X/Y, of two rv's X and Y (with P…

stat.ME2012★ 29 cited

A Simple Method for Obtaining the Maximal Correlation Coefficient and Related Characterizations

Nickos Papadatos, Tatiana Xifara

We provide a method that enables the simple calculation of the maximal correlation coefficient of a bivariate distribution, under suitable conditions. In particular, the method rea…

stat.ME2011★ 11 cited

Strengthened Chernoff-type variance bounds

G. Afendras, N. Papadatos

Let be an absolutely continuous random variable from the integrated Pearson family and assume that has finite moments of any order. Using some properties of the associated…

stat.ME2011★ 6 cited

On matrix variance inequalities

G. Afendras, N. Papadatos

Olkin and Shepp (2005, J. Statist. Plann. Inference, vol. 130, pp. 351--358) presented a matrix form of Chernoff's inequality for Normal and Gamma (univariate) distributions. We ex…