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Results 1 to 20 of 141 for query "A.D. Sokal ". (0.00 sec.)

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Unusual corrections to scaling in the 3-state Potts antiferromagnet on a square lattice
John Cardy; Jesper Lykke Jacobsen; Alan D. Sokal;
12 Dec 2000 / J.Statist.Phys. 105 (2001) 25-47

The 3-State Square-Lattice Potts Antiferromagnet at Zero Temperature
J. Salas; A.D. Sokal;
9 Dec 1997 / J. Stat. Phys 92 (1998) 729-753

Transfer Matrices and Partition-Function Zeros for Antiferromagnetic Potts Models I. General Theory and Square-Lattice Chromatic Polynomial
Jesús Salas; Alan D. Sokal;
19 Apr 2000 / J.Statist.Phys. 104 (2001) 609-699

Dynamic Critical Behavio(u)r of a Cluster Algorithm for the Ashkin--Teller Model
Jesús Salas; Alan D. Sokal;
13 Sep 1995

Transfer Matrices and Partition-Function Zeros for Antiferromagnetic Potts Models III. Triangular-Lattice Chromatic Polynomial
Jesper Lykke Jacobsen; Jesús Salas; Alan D. Sokal;
27 Apr 2002 / J.Statist.Phys. 112 (2003) 921-1017

The Brown-Colbourn conjecture on zeros of reliability polynomials is false
Gordon Royle; Alan D. Sokal;
19 Dec 2002 / J. Combin. Theory B 91, 345-360 (2004) DOI: 10.1016/j.jctb.2004.03.008

A Personal List of Unsolved Problems Concerning Lattice Gases and Antiferromagnetic Potts Models
Alan D. Sokal;
14 Apr 2000 / Markov Process. Related Fields 7, 21-38 (2001)

Regularity Properties and Pathologies of Position-Space Renormalization-Group Transformations
A.C.D. van Enter; R. Fernandez; A.D. Sokal;
22 Oct 1992 / J. Statist. Phys. 72 (1994) 879

A General Limitation on Monte Carlo Algorithms of Metropolis Type
Sergio Caracciolo; Andrea Pelissetto; Alan D. Sokal;
29 Jul 1993 / Phys.Rev.Lett. 72 (1994) 179-182

10.

Static Scaling Behavior of High-Molecular-Weight Polymers in Dilute Solution: A Reexamination
Alan D. Sokal;
8 May 1993 / Europhys.Lett. 27 (1994) 661-666; Erratum-ibid. 30 (1995) 123

11.

Static Scaling Behavior of High-Molecular-Weight Polymers in Dilute Solution: A Reexamination
Alan D. Sokal;
8 May 1993 / Europhys.Lett. 27 (1994) 661-666; Erratum-ibid. 30 (1995) 123

12.

Correction-to-scaling exponents for two-dimensional self-avoiding walks
Sergio Caracciolo; Anthony J. Guttmann; Iwan Jensen; Andrea Pelissetto; Andrew N. Rogers; Alan D. Sokal;
14 Sep 2004

13.

Chromatic roots are dense in the whole complex plane
Alan D. Sokal;
19 Dec 2000 / Combin. Probab. Comput. 13, 221-261 (2004)

14.

Antiferromagnetic Potts Models on the Square Lattice: A High-Precision Monte Carlo Study
Sabino José Ferreira; Alan D. Sokal;
24 Nov 1998 / J. Stat. Phys. 96, 461-530 (1999)

15.

Dynamic Critical Behavior of a Swendsen-Wang-Type Algorithm for the Ashkin-Teller Model
J. Salas; A.D. Sokal;
21 Nov 1995 / J.Statist.Phys. 85 (1996) 297-361

16.

Homogeneous multivariate polynomials with the half-plane property
Young-Bin Choe; James G. Oxley; Alan D. Sokal; David G. Wagner;
5 Feb 2002 / Adv. Appl. Math. 32, 88-187 (2004) DOI: 10.1016/S0196-8858(03)00078-2

17.

When does a hypergeometric function ${}_{p!}F_q$ belong to the Laguerre--P'olya class $LP^+$?
Alan D. Sokal;
3 Apr 2022

18.

Critical Exponents, Hyperscaling and Universal Amplitude Ratios for Two- and Three-Dimensional Self-Avoiding Walks
Bin Li; Neal Madras; Alan D. Sokal;
6 Sep 1994 / J.Statist.Phys. 80 (1995) 661-754

19.

Positive psychology and romantic scientism: Reply to comments on Brown, Sokal, & Friedman (2013)
Nicholas J.L. Brown; Alan D. Sokal; Harris L. Friedman;
18 Sep 2014

20.

Dynamic critical behavior of the Swendsen--Wang Algorithm for the three-dimensional Ising model
Giovanni Ossola; Alan D. Sokal;
17 Feb 2004 / Nucl.Phys. B691 (2004) 259-291

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