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New bounds for the site percolation threshold of the hexagonal lattice

Journal of physics. A, Mathematical and theoretical, 2022-06, Vol.55 (22), p.224017

Wierman, John C

2022

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On bond percolation threshold bounds for Archimedean lattices with degree three

Journal of physics. A, Mathematical and theoretical, 2017-07, Vol.50 (29), p.295001

Wierman, John C

2017

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First-Passage Percolation on the Square Lattice

1978 edition., 1978

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Tight bounds for the bond percolation threshold of the (3, 122) lattice

Journal of physics. A, Mathematical and theoretical, 2016-11, Vol.49 (47), p.475002

Wierman, John C

2016

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The critical manifolds of inhomogeneous bond percolation on bow-tie and checkerboard lattices

Journal of physics. A, Mathematical and theoretical, 2012-12, Vol.45 (49), p.494005-10

2012

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An upper bound for the bond percolation threshold of the cubic lattice by a growth process approach

Journal of applied probability, 2021-09, Vol.58 (3), p.677-692

2021

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Perfect Domination Ratios of Archimedean Lattices

The Electronic journal of combinatorics, 2022-09, Vol.29 (3)

2022

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The Class Joke Contest: Encouraging Creativity and Improving Attendance

The American statistician, 2016-08, Vol.70 (3), p.257-259

Wierman, John C.

2016

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Modeling computer virus prevalence with a susceptible-infected-susceptible model with reintroduction

Computational statistics & data analysis, 2004-02, Vol.45 (1), p.3-23

2004

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A CLT for a one-dimensional class cover problem

Statistics & probability letters, 2009-01, Vol.79 (2), p.223-233

2009

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A general SLLN for the one-dimensional class cover problem

Statistics & probability letters, 2008-07, Vol.78 (9), p.1110-1118

2008

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Law of large numbers for a two-dimensional class cover problem

Probability and statistics, 2021, Vol.25, p.376-407

2021

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Relative density of the random r-factor proximity catch digraph for testing spatial patterns of segregation and association

Computational statistics & data analysis, 2006-04, Vol.50 (8), p.1925-1964

2006

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The Application of Non-Crossing Partitions to Improving Percolation Threshold Bounds

Combinatorics, probability & computing, 2007-03, Vol.16 (2), p.285-307

2007

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Using Symmetry to Improve Percolation Threshold Bounds

Combinatorics, probability & computing, 2005-07, Vol.14 (4), p.549-566

2005

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Pairs of graphs with site and bond percolation critical probabilities in opposite orders

Discrete Applied Mathematics, 2003-08, Vol.129 (2), p.545-548

Wierman, John C.

2003

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Upper and Lower Bounds for the Kagomé Lattice Bond Percolation Critical Probability

Combinatorics, probability & computing, 2003-01, Vol.12 (1), p.95-111

WIERMAN, JOHN C.

2003

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An Improved Upper Bound for the Hexagonal Lattice Site Percolation Critical Probability

Combinatorics, probability & computing, 2002-11, Vol.11 (6), p.629-643

WIERMAN, JOHN C.

2002

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A Disproof of Tsallis' Bond Percolation Threshold Conjecture for the Kagome Lattice

The Electronic journal of combinatorics, 2015-06, Vol.22 (2)

2015

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A SLLN for a one-dimensional class cover problem

Statistics & probability letters, 2002-10, Vol.59 (4), p.425-435

2002

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Self-dual Planar Hypergraphs and Exact Bond Percolation Thresholds

The Electronic journal of combinatorics, 2011-03, Vol.18 (1)

2011

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The critical manifolds of inhomogeneous bond percolation on bow-tie and checkerboard lattices: Lattice models and Integrability: a special Issue in honour of F Y Wu's 80th birthday

Journal of physics. A, Mathematical and theoretical, 2012, Vol.45 (49)

2012

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Equality of bond-percolation critical exponents for pairs of dual lattices

Physical review. E, Statistical, nonlinear, and soft matter physics, 2009-05, Vol.79 (5 Pt 1), p.051119-051119, Article 051119

2009

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Aperiodic Non-Isomorphic Lattices with Equivalent Percolation and Random-Cluster Models

The Electronic journal of combinatorics, 2010-03, Vol.17 (1)

2010

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Accuracy of universal formulas for percolation thresholds based on dimension and coordination number

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 2002-08, Vol.66 (2 Pt 2), p.027105-027105, Article 027105

Wierman, John C

2002

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New bounds for the site percolation threshold of the hexagonal lattice

On bond percolation threshold bounds for Archimedean lattices with degree three

First-Passage Percolation on the Square Lattice

Tight bounds for the bond percolation threshold of the (3, 122) lattice

The critical manifolds of inhomogeneous bond percolation on bow-tie and checkerboard lattices

An upper bound for the bond percolation threshold of the cubic lattice by a growth process approach

Perfect Domination Ratios of Archimedean Lattices

The Class Joke Contest: Encouraging Creativity and Improving Attendance

Modeling computer virus prevalence with a susceptible-infected-susceptible model with reintroduction

A CLT for a one-dimensional class cover problem

A general SLLN for the one-dimensional class cover problem

Law of large numbers for a two-dimensional class cover problem

Relative density of the random r-factor proximity catch digraph for testing spatial patterns of segregation and association

The Application of Non-Crossing Partitions to Improving Percolation Threshold Bounds

Using Symmetry to Improve Percolation Threshold Bounds

Pairs of graphs with site and bond percolation critical probabilities in opposite orders

Upper and Lower Bounds for the Kagomé Lattice Bond Percolation Critical Probability

An Improved Upper Bound for the Hexagonal Lattice Site Percolation Critical Probability

A Disproof of Tsallis' Bond Percolation Threshold Conjecture for the Kagome Lattice

A SLLN for a one-dimensional class cover problem

Self-dual Planar Hypergraphs and Exact Bond Percolation Thresholds

The critical manifolds of inhomogeneous bond percolation on bow-tie and checkerboard lattices: Lattice models and Integrability: a special Issue in honour of F Y Wu's 80th birthday

Equality of bond-percolation critical exponents for pairs of dual lattices

Aperiodic Non-Isomorphic Lattices with Equivalent Percolation and Random-Cluster Models

Accuracy of universal formulas for percolation thresholds based on dimension and coordination number

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