activity
20042023
most citedAnalytic and Monte Carlo Approximations to the Distribution of the First Passage Time of the Drifted Diffusion with Stochastic Resetting and Mixed Boundary Conditions

2 citations · 4 across the 5 of their papers we have counts for

collaborators

6 papers

physics.comp-ph2023★ 2 cited

Analytic and Monte Carlo Approximations to the Distribution of the First Passage Time of the Drifted Diffusion with Stochastic Resetting and Mixed Boundary Conditions

Juan Magalang, Riccardo Turin, Javier Aguilar +3

This article introduces two techniques for computing the distribution of the absorption or first passage time of the drifted Wiener diffusion subject to Poisson resetting times, to…

math.PR2023★ 1 cited

Strong limit theorems for empirical halfspace depth trimmed regions

Andrii Ilienko, Ilya Molchanov, Riccardo Turin

We study empirical variants of the halfspace (Tukey) depth of a probability measure , which are obtained by replacing with the corresponding weighted empirical measure. We p…

math.PR2021

Central limit theorem for a birth-growth model with Poisson arrivals and random growth speed

Chinmoy Bhattacharjee, Ilya Molchanov, Riccardo Turin

We consider Gaussian approximation in a variant of the classical Johnson--Mehl birth-growth model with random growth speed. Seeds appear randomly in at random times…

math.PR2021★ 1 cited

Multivariate Poisson and Poisson process approximations with applications to Bernoulli sums and -statistics

Federico Pianoforte, Riccardo Turin

This article derives quantitative limit theorems for multivariate Poisson and Poisson process approximations. Employing the solution of Stein's equation for Poisson random variable…

math.PR2020

Convex bodies generated by sublinear expectations of random vectors

Ilya Molchanov, Riccardo Turin

We show that many well-known transforms in convex geometry (in particular, centroid body, convex floating body, and Ulam floating body) are special instances of a general construct…

math-ph2004

Constant connections, quantum holonomies and the Goldman bracket

J. E. Nelson, R. F. Picken

In the context of (2+1)--dimensional quantum gravity with negative cosmological constant and topology R x T^2, constant matrix--valued connections generate a q--deformed representa…