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The Toom Interface via Coupling

Journal of statistical physics, 2020-04, Vol.179 (2), p.408-447

2020

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The Alexander-Orbach conjecture holds in high dimensions

Inventiones mathematicae, 2009-12, Vol.178 (3), p.635-654

2009

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Luzin’s Problem on Fourier Convergence and Homeomorphisms

Proceedings of the Steklov Institute of Mathematics, 2022-12, Vol.319 (1), p.124-168

2022

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Arm exponents in high dimensional percolation

Journal of the American Mathematical Society, 2011-05, Vol.24 (2), p.375-409

2011

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The scaling limit of loop-erased random walk in three dimensions

Acta mathematica, 2007-09, Vol.199 (1), p.29-152

KOZMA, Gady

2007

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Linear representations of random groups

Bulletin of mathematical sciences, 2019-12, Vol.9 (3), p.1950016-1950016-12

2019

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The mixing time of the giant component of a random graph

Random structures & algorithms, 2014-10, Vol.45 (3), p.383-407

2014

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Lower tails via relative entropy

The Annals of probability, 2023-03, Vol.51 (2)

2023

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Combining Riesz bases

Inventiones mathematicae, 2015-01, Vol.199 (1), p.267-285

2015

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Many Random Walks Are Faster Than One

Combinatorics, probability & computing, 2011-07, Vol.20 (4), p.481-502

2011

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Sensitivity of mixing times of Cayley graphs

Canadian journal of mathematics, 2023-07, p.1-32

2023

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Every exponential group supports a positive harmonic function

Proceedings of the American Mathematical Society, 2020-12, p.1

2020

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Irreducibility of random polynomials: general measures

Inventiones mathematicae, 2023-09, Vol.233 (3), p.1041-1120, Article 1041

2023

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Power-law decay of weights and recurrence of the two-dimensional VRJP

Electronic journal of probability, 2021-01, Vol.26 (none)

2021

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Divisibility and laws in finite simple groups

Mathematische annalen, 2016-02, Vol.364 (1-2), p.79-95

2016

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PERCOLATION ON A PRODUCT OF TWO TREES

The Annals of probability, 2011-09, Vol.39 (5), p.1864-1895

Kozma, Gady

2011

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The phase transition for dyadic tilings

Transactions of the American Mathematical Society, 2014-02, Vol.366 (2), p.1029-1046

2014

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Continuous Versus Discrete Spins in the Hyperbolic Plane

Journal of statistical physics, 2017-07, Vol.168 (1), p.11-14

2017

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Localization for linearly edge reinforced random walks

Duke mathematical journal, 2014-04, Vol.163 (5), p.889-921

2014

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The probability of long cycles in interchange processes

Duke mathematical journal, 2013-06, Vol.162 (9), p.1567-1585

2013

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CENTRAL LIMIT THEOREM FOR RANDOM WALKS IN DOUBLY STOCHASTIC RANDOM ENVIRONMENT: H-1SUFFICES

The Annals of probability, 2017-11, Vol.45 (6B), p.4307-4347

2017

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Central limit theorem for random walks in doubly stochastic random environment: ${\mathscr{H}_{-1}}$ suffices

The Annals of probability, 2017-11, Vol.45 (6B)

2017

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The firefighter problem on polynomial and intermediate growth groups

Discrete mathematics, 2020-11, Vol.343 (11), p.112077, Article 112077

2020

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Excited random walk against a wall

Probability theory and related fields, 2008, Vol.140 (1-2), p.83-102

2008

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DISORDER, ENTROPY AND HARMONIC FUNCTIONS

The Annals of probability, 2015-09, Vol.43 (5), p.2332-2373

2015

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Einstellungen

The Toom Interface via Coupling

The Alexander-Orbach conjecture holds in high dimensions

Luzin’s Problem on Fourier Convergence and Homeomorphisms

Arm exponents in high dimensional percolation

The scaling limit of loop-erased random walk in three dimensions

Linear representations of random groups

The mixing time of the giant component of a random graph

Lower tails via relative entropy

Combining Riesz bases

Many Random Walks Are Faster Than One

Sensitivity of mixing times of Cayley graphs

Every exponential group supports a positive harmonic function

Irreducibility of random polynomials: general measures

Power-law decay of weights and recurrence of the two-dimensional VRJP

Divisibility and laws in finite simple groups

PERCOLATION ON A PRODUCT OF TWO TREES

The phase transition for dyadic tilings

Continuous Versus Discrete Spins in the Hyperbolic Plane

Localization for linearly edge reinforced random walks

The probability of long cycles in interchange processes

CENTRAL LIMIT THEOREM FOR RANDOM WALKS IN DOUBLY STOCHASTIC RANDOM ENVIRONMENT: H-1SUFFICES

Central limit theorem for random walks in doubly stochastic random environment: ${\mathscr{H}_{-1}}$ suffices

The firefighter problem on polynomial and intermediate growth groups

Excited random walk against a wall

DISORDER, ENTROPY AND HARMONIC FUNCTIONS

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