activity
20162020
most citedLundberg-type inequalities for non-homogeneous risk models

2 citations · 4 across the 6 of their papers we have counts for

collaborators

6 papers

math.PR2020

Structural Properties of Conditioned Random Walks on Integer Lattices with Random Local Constraints

Sergey Foss, Alexander Sakhanenko

We consider a random walk on a multidimensional integer lattice with random bounds on local times, conditioned on the event that it hits a high level before its death. We introduce…

math.PR2020

Exponential bounds of ruin probabilities for non-homogeneous risk models

Qianqian Zhou, Alexander Sakhanenko, Junyi Guo

Lundberg-type inequalities for ruin probabilities of non-homogeneous risk models are presented in this paper. By employing martingale method, the upper bounds of ruin probabilities…

math.PR2020

First-passage times for random walks in the triangular array setting

Denis Denisov, Alexander Sakhanenko, Vitali Wachtel

In this paper we continue our study of exit times for random walks with independent but not necessarily identical distributed increments. Our paper "First-passage times for random…

math.PR2020★ 2 cited

Lundberg-type inequalities for non-homogeneous risk models

Qianqian Zhou, Alexander Sakhanenko, Junyi Guo

In this paper, we investigate the ruin probabilities of non-homogeneous risk models. By employing martingale method, the Lundberg-type inequalities of ruin probabilities of non-hom…

math.PR2018

First-passage times over moving boundaries for asymptotically stable walks

Denis Denisov, Alexander Sakhanenko, Vitali Wachtel

Let be a random walk wih independent and identically distributed increments and let be a sequence of real numbers. Let denote the first tim…

math.PR2016★ 2 cited

First-passage times for random walks with non-identically distributed increments

Denis Denisov, Alexander Sakhanenko, Vitali Wachtel

We consider random walks with independent but not necessarily identical distributed increments. Assuming that the increments satisfy the well-known Lindeberg condition, we investig…