activity
20162025
most citedOn the location of the maximum of a process: Lévy, Gaussian and multidimensional cases

3 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.PR2025

Abrupt decorrelation for linear stochastic differential equations

Sergio I. López, Juan C. Pardo, Leandro P. R. Pimentel

Understanding how a system loses memory of its initial state is a central problem in probability and statistics. In this manuscript, we introduce the notion of abrupt decorrelation…

math.PR2024

A degree-biased cutting process for random recursive trees

Laura Eslava, Sergio I. López, Marco L. Ortiz

We investigate a degree-biased cutting process on random recursive trees, where each vertex is deleted with probability proportional to its degree. We establish the splitting prope…

math.PR2022

Targeted cutting of random recursive trees

Laura Eslava, Sergio I. López, Marco L. Ortiz

We propose a method for cutting down a random recursive tree that focuses on its higher degree vertices. Enumerate the vertices of a random recursive tree of size according to…

math.PR2022

On the two-point function of the one-dimensional KPZ equation

Sergio I. López, Leandro P. R. Pimentel

In this short communication we show that basic tools from Malliavin calculus can be applied to derive the two-point function of the slope of the one-dimensional KPZ equation, start…

econ.TH2021

Bus operators in competition: a directed location approach

Fernanda Herrera, Sergio I. López

We present a directed variant of Salop (1979) model to analyze bus transport dynamics. The players are operators competing in cooperative and non-cooperative games. Utility, like i…

math.PR2016★ 3 cited

On the location of the maximum of a process: Lévy, Gaussian and multidimensional cases

Sergio I. López, Leandro P. R. Pimentel

In this short article we show how the techniques presented in arXiv:1207.4469 can be extended to a variety of non continuous and multivariate processes. As examples, we prove uniqu…