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Noise-Sensitivity Everywhere

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Publications

Mixing time and cutoff phenomenon for the interchange process on dumbbell graphs and the labelled exclusion process on the complete graph

Author(s): Richárd Patkó, Gábor Pete
Published in: preprint, 2019

Connectedness of the Free Uniform Spanning Forest as a function of edge weight

Author(s): Marcell Alexy, Márton Borbényi, András Imolay, Ádám Timár
Published in: preprint, 2020

Unimodular random planar graphs are sofic

Author(s): Adam Timar
Published in: preprint, 2019

A factor of i.i.d with uniform marginals and infinite clusters spanned by equal labels

Author(s): Péter Mester
Published in: preprint, 2020

Conditional measure on the Brownian path and other random sets

Author(s): Ábel Farkas
Published in: preprint, 2019

Sparse reconstruction in spin systems I: iid spins

Author(s): Pál Galicza, Gábor Pete
Published in: preprint, 2020

Invariant embeddings of unimodular random planar graphs 2

Author(s): Itai Benjamini, Adam Timar
Published in: preprint, 2019

The Free Uniform Spanning Forest is disconnected in some virtually free groups, depending on the generator set

Author(s): Gábor Pete, Ádám Timár
Published in: preprint, 2020

Asymptotic Results of a Multiple-entry Reinforcement Process

Author(s): Caio Alves, Rodrigo Ribeiro, Daniel Valesin
Published in: preprint, 2021

One-ended spanning trees in amenable unimodular graphs

Author(s): Ádám Timár
Published in: Electronic Communications in Probability, Issue 24/0, 2019, ISSN 1083-589X
DOI: 10.1214/19-ecp274

Kazhdan groups have cost 1

Author(s): Tom Hutchcroft, Gábor Pete
Published in: Inventiones mathematicae, Issue 221/3, 2020, Page(s) 873-891, ISSN 0020-9910
DOI: 10.1007/s00222-020-00967-6

SCHMIDT'S GAME ON HAUSDORFF METRIC AND FUNCTION SPACES: GENERIC DIMENSION OF SETS AND IMAGES

Author(s): Ábel Farkas, Jonathan M. Fraser, Erez Nesharim, David Simmons
Published in: Mathematika, Issue 67/1, 2021, Page(s) 196-213, ISSN 0025-5793
DOI: 10.1112/mtk.12068

Pivotality versus noise stability for monotone transitive functions

Author(s): Pál Galicza
Published in: Electronic Communications in Probability, Issue 25/0, 2020, ISSN 1083-589X
DOI: 10.1214/20-ecp290