activity
20062025
most citedExistence, renormalization, and regularity properties of higher order derivatives of self-intersection local time of fractional Brownian motion

7 citations · 26 across the 47 of their papers we have counts for

collaborators

54 papers

math.PR2025

A collection of results relating the geometry of plane domains and the exit time of planar Brownian motion, II

Greg Markowsky, Clayton McDonald

This paper is the sequel to another with the same name (Buttigieg et al., Comput. Methods Funct. Theory, 2023), and is concerned with results of the same type. We deduce a result o…

math.PR2024

A method of solution for the inverse problem for -functions of planar Brownian motion

Greg Markowsky, Clayton McDonald

Given a planar domain , the harmonic measure distribution function , with base point , is the harmonic measure with pole at of the parts of the boundary which are…

math.PR2024

Stochastic Domination of Exit Times for Random Walks and Brownian Motion with Drift

Xi Geng, Greg Markowsky

In this note, by an elementary use of Girsanov's transform we show that the exit time for either a biased random walk or a drifted Brownian motion on a symmetric interval is stocha…

math.PR2024

On the exponential integrability of the derivative of intersection and self-intersection local time for Brownian motion and related processes

Kaustav Das, Greg Markowsky, Binghao Wu

We show that the derivative of the intersection and self-intersection local times of alpha-stable processes are exponentially integrable for certain parameter values. This includes…

math.PR2023

Comments on the infinitely divisibility of the Conway--Maxwell--Poisson distribution

Greg Markowsky, Preet Patel

In an elegant recent paper \cite{geng2022conway}, Geng and Xia settled the question of the infinite divisibility of the Conway--Maxwell--Poisson distribution, using in large part s…

math.CO2021

The transformation of edge-regular and pseudo strongly regular graphs under graph operations

Jeepamol J Palathingal, Aparna Lakshmanan S, Greg Markowsky

The graph is said to be strongly regular with parameters if the following conditions hold: (1) each vertex has neighbours; (2) any two adjacent vertices of …