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Probability on Graphs: Random Processes on Graphs and Lattices

Grimmett, Geoffrey

1, 2010

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Harry Kesten’s work in probability theory

Probability theory and related fields, 2021-11, Vol.181 (1-3), p.17-55

Grimmett, Geoffrey R.

2021

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Influence in product spaces

Advances in applied probability, 2016-07, Vol.48 (A), p.145-152

2016

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Percolation

Grimmett, Geoffrey R

Second Edition., 1999

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Connective constants and height functions for Cayley graphs

Transactions of the American Mathematical Society, 2017-08, Vol.369 (8), p.5961-5980

2017

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On influence and compromise in two-tier voting systems

Mathematical social sciences, 2019-07, Vol.100, p.35-45

Grimmett, Geoffrey R.

2019

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Selected Problems in Probability Theory

Mathematics Going Forward, 2023, p.603-614

2023

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Harry Kesten (1931–2019)

Probability theory and related fields, 2021-11, Vol.181 (1-3), p.1-1

2021

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Weighted self-avoiding walks

Journal of algebraic combinatorics, 2020-08, Vol.52 (1), p.77-102

2020

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Bond percolation on isoradial graphs: criticality and universality

Probability theory and related fields, 2014-06, Vol.159 (1-2), p.273-327

2014

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Bounded Entanglement Entropy in the Quantum Ising Model

Journal of statistical physics, 2020, Vol.178 (1), p.281-296

2020

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Critical Surface of the Hexagonal Polygon Model

Journal of statistical physics, 2016-05, Vol.163 (4), p.733-753

2016

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Alignment Percolation

Mathematical physics, analysis, and geometry, 2021-03, Vol.24 (1), Article 3

2021

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INHOMOGENEOUS BOND PERCOLATION ON SQUARE, TRIANGULAR AND HEXAGONAL LATTICES

The Annals of probability, 2013-07, Vol.41 (4), p.2990-3025

2013

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Cluster detection in networks using percolation

Bernoulli : official journal of the Bernoulli Society for Mathematical Statistics and Probability, 2013-05, Vol.19 (2), p.676-719

2013

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Degressive Representation of Member States in the European Parliament 2019-24

Representation (McDougall Trust), 2018-04, Vol.54 (2), p.147-158

2018

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European apportionment via the Cambridge Compromise

Mathematical social sciences, 2012-03, Vol.63 (2), p.68-73

Grimmett, Geoffrey R.

2012

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The lost boarding pass and other practical problems

Mathematical gazette, 2021-07, Vol.105 (563), p.216-221

2021

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UNIVERSALITY FOR BOND PERCOLATION IN TWO DIMENSIONS

The Annals of probability, 2013-09, Vol.41 (5), p.3261-3283

2013

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Strict Inequalities for Connective Constants of Transitive Graphs

SIAM journal on discrete mathematics, 2014-01, Vol.28 (3), p.1306-1333

2014

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The Random-Cluster Model

Grimmett, Geoffrey R

1. Aufl., 2006

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Percolation critical probabilities of matching lattice‐pairs

Random structures & algorithms, 2024-06

2024

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Lectures on Probability Theory and Statistics: Ecole d'Ete de Probabilites de Saint-Flour XXVI - 1996

1997, 2006

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LATTICE EMBEDDINGS IN PERCOLATION

The Annals of probability, 2012-01, Vol.40 (1), p.146-161

2012

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Cubic graphs and the golden mean

Discrete mathematics, 2020-01, Vol.343 (1), p.111638, Article 111638

2020

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Probability on Graphs: Random Processes on Graphs and Lattices

Harry Kesten’s work in probability theory

Influence in product spaces

Percolation

Connective constants and height functions for Cayley graphs

On influence and compromise in two-tier voting systems

Selected Problems in Probability Theory

Harry Kesten (1931–2019)

Weighted self-avoiding walks

Bond percolation on isoradial graphs: criticality and universality

Bounded Entanglement Entropy in the Quantum Ising Model

Critical Surface of the Hexagonal Polygon Model

Alignment Percolation

INHOMOGENEOUS BOND PERCOLATION ON SQUARE, TRIANGULAR AND HEXAGONAL LATTICES

Cluster detection in networks using percolation

Degressive Representation of Member States in the European Parliament 2019-24

European apportionment via the Cambridge Compromise

The lost boarding pass and other practical problems

UNIVERSALITY FOR BOND PERCOLATION IN TWO DIMENSIONS

Strict Inequalities for Connective Constants of Transitive Graphs

The Random-Cluster Model

Percolation critical probabilities of matching lattice‐pairs

Lectures on Probability Theory and Statistics: Ecole d'Ete de Probabilites de Saint-Flour XXVI - 1996

LATTICE EMBEDDINGS IN PERCOLATION

Cubic graphs and the golden mean

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