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Explosive Percolation Is Continuous

Science (American Association for the Advancement of Science), 2011-07, Vol.333 (6040), p.322-324

2011

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The phase transition in inhomogeneous random graphs

Random structures & algorithms, 2007-08, Vol.31 (1), p.3-122

2007

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How does embracing an outdoor lifestyle and sense of responsibility impact plastic reduction efforts?

Frontiers in sustainability (Lausanne), 2024-04, Vol.5

2024

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ACHLIOPTAS PROCESS PHASE TRANSITIONS ARE CONTINUOUS

The Annals of applied probability, 2012-08, Vol.22 (4), p.1450-1464

2012

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Random cliques in random graphs and sharp thresholds for F$$ F $$‐factors

Random structures & algorithms, 2022-12, Vol.61 (4), p.619-637

Riordan, Oliver

2022

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The Diameter of Sparse Random Graphs

Combinatorics, probability & computing, 2010-11, Vol.19 (5-6), p.835-926

2010

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Combinatorics, Probability and Computing

Oberwolfach reports, 2020-06, Vol.16 (2), p.1113-1189

2020

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The critical probability for random Voronoi percolation in the plane is 1/2

Probability theory and related fields, 2006-11, Vol.136 (3), p.417-468

2006

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The degree sequence of a scale-free random graph process

Random structures & algorithms, 2001-05, Vol.18 (3), p.279-290

2001

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Addressing illegal practices: intergenerational transfer and creative engagement as a way to compensate boomerang effects

Frontiers in communication, 2023-08, Vol.8

2023

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The Phase Transition in the Configuration Model

Combinatorics, probability & computing, 2012-03, Vol.21 (1-2), p.265-299

RIORDAN, OLIVER

2012

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How does the chromatic number of a random graph vary?

Journal of the London Mathematical Society, 2023-11, Vol.108 (5), p.1769-1815

2023

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Long cycles in random subgraphs of graphs with large minimum degree

Random structures & algorithms, 2014-12, Vol.45 (4), p.764-767

Riordan, Oliver

2014

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The consequences of Zipf's law for syntax and symbolic reference

Proceedings of the Royal Society. B, Biological sciences, 2005-03, Vol.272 (1562), p.561-565

2005

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Combinatorics and Probability

Oberwolfach reports, 2017-02, Vol.13 (2), p.1189-1257

2017

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The Janson inequalities for general up-sets

Random structures & algorithms, 2015-03, Vol.46 (2), p.391-395

2015

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The Small Giant Component in Scale-Free Random Graphs

Combinatorics, probability & computing, 2005-11, Vol.14 (5-6), p.897-938

RIORDAN, OLIVER

2005

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The k-Core and Branching Processes

Combinatorics, probability & computing, 2008-01, Vol.17 (1), p.111-136

RIORDAN, OLIVER

2008

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The evolution of subcritical Achlioptas processes

Random structures & algorithms, 2015-08, Vol.47 (1), p.174-203

2015

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An old approach to the giant component problem

Journal of combinatorial theory. Series B, 2015-07, Vol.113, p.236-260

2015

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Convergence of Achlioptas Processes via Differential Equations with Unique Solutions

Combinatorics, probability & computing, 2016-01, Vol.25 (1), p.154-171

2016

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Counting racks of order $n

The Electronic journal of combinatorics, 2017-06, Vol.24 (2)

2017

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Robustness and Vulnerability of Scale-Free Random Graphs

Internet mathematics, 2004-01, Vol.1 (1), p.1-35

2004

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Sesqui-type branching processes

Stochastic processes and their applications, 2018-11, Vol.128 (11), p.3628-3655

2018

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Counting dense connected hypergraphs via the probabilistic method

Random structures & algorithms, 2018-09, Vol.53 (2), p.185-220

2018

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Explosive Percolation Is Continuous

The phase transition in inhomogeneous random graphs

How does embracing an outdoor lifestyle and sense of responsibility impact plastic reduction efforts?

ACHLIOPTAS PROCESS PHASE TRANSITIONS ARE CONTINUOUS

Random cliques in random graphs and sharp thresholds for F$$ F $$‐factors

The Diameter of Sparse Random Graphs

Combinatorics, Probability and Computing

The critical probability for random Voronoi percolation in the plane is 1/2

The degree sequence of a scale-free random graph process

Addressing illegal practices: intergenerational transfer and creative engagement as a way to compensate boomerang effects

The Phase Transition in the Configuration Model

How does the chromatic number of a random graph vary?

Long cycles in random subgraphs of graphs with large minimum degree

The consequences of Zipf's law for syntax and symbolic reference

Combinatorics and Probability

The Janson inequalities for general up-sets

The Small Giant Component in Scale-Free Random Graphs

The k-Core and Branching Processes

The evolution of subcritical Achlioptas processes

An old approach to the giant component problem

Convergence of Achlioptas Processes via Differential Equations with Unique Solutions

Counting racks of order $n

Robustness and Vulnerability of Scale-Free Random Graphs

Sesqui-type branching processes

Counting dense connected hypergraphs via the probabilistic method

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