V. Wachtel

发表

Potential analysis for positive recurrent Markov chains with asymptotically zero drift: Power-type asymptotics

Dmitry Korshunov, Denis Denisov, Vitali Wachtel, 2013 .

Local probabilities for random walks conditioned to stay positive

Vladimir Vatutin, Vitali Wachtel, V. Wachtel, 2007, 0711.1302.

Martin boundary of random walks in convex cones

K. Raschel, V. Wachtel, Jetlir Duraj, 2020, Annales Henri Lebesgue.

Lower Deviation Probabilities for Supercritical Galton-watson Processes

Klaus Fleischmann, Vitali Wachtel, V. Wachtel, 2005 .

Optimal local Hölder index for density states of superprocesses with (1+β)-branching mechanism

V. Wachtel, K. Fleischmann, L. Mytnik, 2008, 0805.3914.

The variance of the discrepancy distribution of rounding procedures, and sums of uniform random variables

F. Pukelsheim, L. Heinrich, V. Wachtel, 2017 .

Martingale approach to subexponential asymptotics for random walks

D. Denisov, V. Wachtel, 2011, 1111.6810.

Asymptotics for the Number of Descendants in the Supercritical Galton{Watson Process: Heavy-Tailed Case

D. Denisov, D. Korshunov, V. Wachtel, 2012 .

Local asymptotics for the area under the random walk excursion

V. Wachtel, Elena Perfilev, 2017, Advances in Applied Probability.

Random walks in cones

D. Denisov, V. Wachtel, 2011, 1110.1254.

Local limit theorems for ladder epochs

V. Wachtel, V. Vatutin, 2007, math/0701914.

Alternative constructions of a harmonic function for a random walk in a cone

D. Denisov, V. Wachtel, 2018, Electronic Journal of Probability.

Some simple properties of (2, d, β)-superprocesses

V. Wachtel, L. Mytnik, 2016 .

Lower deviation probabilities for supercritical Galton–Watson processes

V. Wachtel, K. Fleischmann, 2005, math/0505683.

Hydrodynamic limit fluctuations of super-Brownian motion with a stable catalyst

V. Wachtel, K. Fleischmann, Peter Moerters, 2005, math/0508368.

Green function of a random walk in a cone

V. Wachtel, Jetlir Duraj, 2018, 1807.07360.

Dyson Ferrari–Spohn diffusions and ordered walks under area tilts

D. Ioffe, V. Wachtel, Y. Velenik, 2017, Probability Theory and Related Fields.

Large deviations for sums defined on a Galton-Watson processes

V. Wachtel, K. Fleischmann, 2006, math/0605617.

First-passage time asymptotics over moving boundaries for random walk bridges

Bert Zwart, Vitali Wachtel, Fiona Sloothaak, 2017, Journal of Applied Probability.

First-passage times for random walks with nonidentically distributed increments

A. Sakhanenko, D. Denisov, V. Wachtel, 2016, The Annals of Probability.

FIRST-PASSAGE TIMES FOR RANDOM WALKS WITH NONIDENTICALLY DISTRIBUTED INCREMENTS BY DENIS DENISOV,

A. Sakhanenko, D. Denisov, V. Wachtel, 2018 .

Local asymptotics for the area of random walk excursions

Denis Denisov, Vitali Wachtel, Martin Kolb, 2015, J. Lond. Math. Soc..

Renewal theory for transient Markov chains with asymptotically zero drift

D. Denisov, D. Korshunov, V. Wachtel, 2019, Transactions of the American Mathematical Society.

Local probabilities for random walks with negative drift conditioned to stay nonnegative

V. Vatutin, D. Denisov, V. Wachtel, 2014 .

Harmonic functions and stationary distributions for asymptotically homogeneous transition kernels on $Z^+$

D. Denisov, D. Korshunov, V. Wachtel, 2013, 1312.2201.

Upper Bounds for the Maximum of a Random Walk with Negative Drift

Vitali Wachtel, Johannes Kugler, V. Wachtel, 2011, Journal of Applied Probability.

Trap models with vanishing drift: Scaling limits and aging regimes

V. Wachtel, N. Gantert, Peter Moerters, 2010, 1003.1490.

Transition phenomena for ladder epochs of random walks with small negative drift

V. Wachtel, 2009, Advances in Applied Probability.

Markov chains on $${{\mathbb {Z}}^+}$$Z+: analysis of stationary measure via harmonic functions approach

Dmitry Korshunov, Denis Denisov, Vitali Wachtel, 2019, Queueing Syst. Theory Appl..

Markov chains on Z+\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${{\mathbb {Z}}^+}$$\end{document}: analysis of stat

D. Denisov, D. Korshunov, V. Wachtel, 2019, Queueing systems.

At the Edge of Criticality: Markov Chains with Asymptotically Zero Drift

D. Denisov, D. Korshunov, V. Wachtel, 2016, 1612.01592.

Exit times for integrated random walks

D. Denisov, V. Wachtel, 2012, 1207.2270.

Multi-type subcritical branching processes in a random environment

V. Wachtel, V. Vatutin, 2018, Advances in Applied Probability.

Subcritical multitype branching process in random environment

V. Wachtel, V. Vatutin, 2017, 1711.07453.

PR ] 2 0 N ov 2 01 7 SUBCRITICAL MULTITYPE BRANCHING PROCESS IN RANDOM ENVIRONMENT

V. Wachtel, V. Vatutin, 2022 .

Sudden extinction of a critical branching process in random environment

V. Wachtel, 2008, 0809.0986.

On the left tail asymptotics for the limit law of supercritical Galton–Watson processes in the Böttcher case

V. Wachtel, K. Fleischmann, 2009 .

Large scale localization of a spatial version of Neveu’s branching process

V. Wachtel, K. Fleischmann, 2006 .

Local limit theorem for the maximum of asymptotically stable random walks

V. Wachtel, 2012 .

Invariance Principle for a Potts Interface Along a Wall

D. Ioffe, V. Wachtel, Y. Velenik, 2020, Journal of Statistical Physics.

Multifractal analysis of superprocesses with stable branching in dimension one

V. Wachtel, L. Mytnik, 2012, 1212.0340.

Critical Galton-Watson processes: The maximum of total progenies within a large window

V. Vatutin, V. Wachtel, K. Fleischmann, 2006, math/0601333.

Renewal theory for transient Markov chains with asymptotically zero drift

D. Denisov, D. Korshunov, V. Wachtel, 2019, Transactions of the American Mathematical Society.

Invariance principles for random walks in cones

V. Wachtel, Jetlir Duraj, 2015, Stochastic Processes and their Applications.