activity
20132026
most citedStochastic order relations among parallel systems from Weibull distributions

49 citations · 97 across the 5 of their papers we have counts for

collaborators

6 papers

math.ST2026★ 17 cited

Comparing the reliability of coherent systems with heterogeneous, dependent and distribution-free components

Nuria Torrado

In recent years, there has been a growing interest in comparing the reliability of systems with dependent components. Most of the recent works consider Archimedean copulas to defin…

math.ST2024

Ordering results between two finite arithmetic mixture models with multiple-outlier location-scale distributed components

Raju Bhakta, Nuria Torrado, Sangita Das +1

In this article, we introduce finite mixture models (FMMs) renowned for capturing population heterogeneity. Our focus lies in establishing stochastic comparisons between two arithm…

math.ST2024

The Bunching and Monotonicity Properties of Families of Probability Distributions

S. Portnoy, N. Torrado, J. J. P. Veerman

Measuring the concentration of random variables is a fundamental concept in probability and statistics. Here, we explore a type of concentration measure for continuous random varia…

math.ST2015★ 31 cited

On stochastic comparisons of largest order statistics in the scale model

Subhash C. Kochar, Nuria Torrado

Let be independent nonnegative random variables with , , where , and is…

math.ST2014★ 49 cited

Stochastic order relations among parallel systems from Weibull distributions

Nuria Torrado, Subhash C. Kochar

In this article, we focus on stochastic orders to compare the magnitudes of two parallel systems from Weibull distributions when one set of scale parameters majorizes the other. Th…

math.PR2013

New isometry of Krall-Laguerre orthogonal polynomials in martingale spaces

Edmundo J. Huertas, Nuria Torrado, Fabrizio Leisen

Sets of orthogonal martingales are importants because they can be used as stochastic integrators in a kind of chaotic representation property, see [20]. In this paper, we revisited…