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Random Graphs, Phase Transitions, and the Gaussian Free Field: PIMS-CRM Summer School in Probability, Vancouver, Canada, June 5-30 2017

1st ed. 2020., 2019

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Critical Exponents for Long-Range O(n) Models Below the Upper Critical Dimension

Communications in mathematical physics, 2018-02, Vol.358 (1), p.343-436

Slade, Gordon

2018

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The Self-Avoiding Walk

1996 edition., 2012

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Self-avoiding walk, spin systems and renormalization

Proceedings of the Royal Society. A, Mathematical, physical, and engineering sciences, 2019-01, Vol.475 (2221), p.1-21

Slade, Gordon

2019

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Self-avoiding walk enumeration via the lace expansion

Journal of physics. A, Mathematical and theoretical, 2007-09, Vol.40 (36), p.10973-11017

2007

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Weakly self-avoiding walk on a high-dimensional torus

Probability and mathematical physics (Berkeley, Calif. : Online), 2023-05, Vol.4 (2), p.331-375

2023

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Mean-field tricritical polymers

Probability and mathematical physics (Berkeley, Calif. : Online), 2020-11, Vol.1 (1), p.167-204

2020

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Critical Correlation Functions for the 4-Dimensional Weakly Self-Avoiding Walk and n-Component |φ|4 Model

Communications in mathematical physics, 2016-03, Vol.342 (2), p.675-737

2016

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The Self-Avoiding Walk

1, 1996

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The Lace Expansion and Its Applications: Ecole d'eté de Probabilités de Saint-Flour XXXIV - 2004

1, 2006

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The Lace Expansion and its Applications

1. Aufl., 2006

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Random Graphs, Phase Transitions, and the Gaussian Free Field: PIMS-CRM Summer School in Probability, Vancouver, Canada, June 5–30, 2017

2019

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The Lace Expansion and its Applications: Ecole d'Eté de Probabilités de Saint-Flour XXXIV - 2004

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Scaling limits and critical behaviour of the 4-dimensional n-component [[absolute value of φ].sup.4] spin model

Journal of statistical physics, 2014-12, Vol.157 (4-5), p.692

2014

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Scaling limits and critical behaviour of the 4-dimensional n-component [[absolute value of φ].sup.4] spin model

Journal of statistical physics, 2014-12, Vol.157 (4-5), p.717

2014

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Scaling Limits and Critical Behaviour of the $$4$$ 4 -Dimensional $$n$$ n -Component $$|\varphi |^4$$ | φ | 4 Spin Model

Journal of statistical physics, 2014-12, Vol.157 (4-5), p.692-742

2014

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The lace expansion and its applications: Ecole d'Ete de Probabilities de Saint-Flour XXXIV - 2004

2014

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Scaling Limits and Critical Behaviour of the 4-Dimensional n-Component |φ|4 Spin Model

Journal of statistical physics, 2014, Vol.157 (4-5), p.692-742

2014

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Appendix B: Solutions to Exercises

Introduction to a Renormalisation Group Method, p.235-269

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Appendix A: Extension to Euclidean Models

Introduction to a Renormalisation Group Method, p.213-233

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Finite-Order Correlation Length for Four-Dimensional Weakly Self-Avoiding Walk and |φ|4 Spins

Annales Henri Poincaré, 2017, Vol.18 (2), p.375-402

2017

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Lace Expansion and its Applications: Ecole d'eté des Probabilités de Saint-Flour XXXIV - 2004

2006

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Self-avoiding walk in five or more dimensions. I : the critical behaviour

Communications in mathematical physics, 1992-06, Vol.147 (1), p.101-136

1992

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Expansion in ${\boldsymbol{n^{-1}}}$ for Percolation Critical Values on the $n$-cube and ${\boldsymbol{{\mathbb Z}^n}}$: the First Three Terms

Combinatorics, probability & computing, 2006-09, Vol.15 (5), p.695-713

2006

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Asymptotic expansions inn−1 for percolation critical values on then-Cube and ℤn

Random structures & algorithms, 2005-10, Vol.27 (3), p.331-357

2005

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Random Graphs, Phase Transitions, and the Gaussian Free Field: PIMS-CRM Summer School in Probability, Vancouver, Canada, June 5-30 2017

Critical Exponents for Long-Range O(n) Models Below the Upper Critical Dimension

The Self-Avoiding Walk

Self-avoiding walk, spin systems and renormalization

Self-avoiding walk enumeration via the lace expansion

Weakly self-avoiding walk on a high-dimensional torus

Mean-field tricritical polymers

Critical Correlation Functions for the 4-Dimensional Weakly Self-Avoiding Walk and n-Component |φ|4 Model

The Self-Avoiding Walk

The Lace Expansion and Its Applications: Ecole d'eté de Probabilités de Saint-Flour XXXIV - 2004

The Lace Expansion and its Applications

Random Graphs, Phase Transitions, and the Gaussian Free Field: PIMS-CRM Summer School in Probability, Vancouver, Canada, June 5–30, 2017

The Lace Expansion and its Applications: Ecole d'Eté de Probabilités de Saint-Flour XXXIV - 2004

Scaling limits and critical behaviour of the 4-dimensional n-component [[absolute value of φ].sup.4] spin model

Scaling limits and critical behaviour of the 4-dimensional n-component [[absolute value of φ].sup.4] spin model

Scaling Limits and Critical Behaviour of the $$4$$ 4 -Dimensional $$n$$ n -Component $$|\varphi |^4$$ | φ | 4 Spin Model

The lace expansion and its applications: Ecole d'Ete de Probabilities de Saint-Flour XXXIV - 2004

Scaling Limits and Critical Behaviour of the 4-Dimensional n-Component |φ|4 Spin Model

Appendix B: Solutions to Exercises

Appendix A: Extension to Euclidean Models

Finite-Order Correlation Length for Four-Dimensional Weakly Self-Avoiding Walk and |φ|4 Spins

Lace Expansion and its Applications: Ecole d'eté des Probabilités de Saint-Flour XXXIV - 2004

Self-avoiding walk in five or more dimensions. I : the critical behaviour

Expansion in ${\boldsymbol{n^{-1}}}$ for Percolation Critical Values on the $n$-cube and ${\boldsymbol{{\mathbb Z}^n}}$: the First Three Terms

Asymptotic expansions inn−1 for percolation critical values on then-Cube and ℤn

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