Keyword

self-avoiding walks

Description: Self-avoiding walks are sequences of steps on a lattice or other space that never revisit a previously occupied position.

Primary topic: Theoretical and Computational Physics (50%)

Wikidata ID: wiki/Q7448025

OpenAlex ID: keywords/self-avoiding-walks

Scaling Concepts in Polymer Physics

1980 · P. G. de Gennes, Thomas A. Witten · Physics Today · 9,347

Critical phenomena and renormalization-group theory

2002 · Andrea Pelissetto, Ettore Vicari · Physics Reports · 1,632

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Exponents for the excluded volume problem as derived by the Wilson method

1972 · P.G. de Gennes · Physics Letters A · 1,024

The pivot algorithm: A highly efficient Monte Carlo method for the self-avoiding walk

1988 · Neal Madras, Alan D. Sokal · Journal of Statistical Physics · 939

The Self-Avoiding Walk

1996 · Neal Madras, Gordon Slade · Birkhäuser Boston eBooks · 671

Adsorption of polymer chains at surfaces: Scaling and Monte Carlo analyses

1982 · E. Eisenriegler, K. Kremer, et al. · The Journal of Chemical Physics · 660

Applications of Monte Carlo methods to statistical physics

1997 · K Binder · Reports on Progress in Physics · 644

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Intersections of Random Walks

1991 · Gregory F. Lawler · Birkhäuser Boston eBooks · 535

The Effect of Landscape Heterogeneity on the Probability of Patch Colonization

1996 · Eric J. Gustafson, Robert H. Gardner · Ecology · 478

Scaling theory of polymer adsorption

1976 · P.G. De Gennes · Journal de physique · 468

Protein Folding in the Hydrophobic-Hydrophilic ( HP ) Model is NP-Complete

1998 · BONNIE BERGER, TOM LEIGHTON · Journal of Computational Biology · 420

Lattice Models of Polymers

1998 · Carlo Vanderzande · Cambridge University Press eBooks · 403

The aspherity of random walks

1986 · J Rudnick, G Gaspari · Journal of Physics A Mathematical and General · 387

Macromolecular dimensions obtained by an efficient Monte Carlo method without sample attrition

1975 · Frederick T. Wall, Frederic Mandel · The Journal of Chemical Physics · 367

Monte carlo study of the interacting self-avoiding walk model in three dimensions

1996 · M. C. Tesi, E. J. Janse van Rensburg, et al. · Journal of Statistical Physics · 364

Conformation and Self-Diffusion of Single DNA Molecules Confined to Two Dimensions

1999 · Berenike Maier, Joachim O. Rädler · Physical Review Letters · 360

Monte Carlo simulation of lattice models for macromolecules

1988 · Kurt Kremer, Kurt Binder · Computer Physics Reports · 358

Geometrical cluster growth models and kinetic gelation

1986 · H.J. Herrmann · Physics Reports · 357

Poor Man’s Monte Carlo

1954 · J. M. Hammersley, K. W. Morton · Journal of the Royal Statistical Society Series B (Statistical Methodology) · 350

Knots in self-avoiding walks

1988 · D W Sumners, S G Whittington · Journal of Physics A Mathematical and General · 343

Exact tricritical exponents for polymers at theFTHETApoint in two dimensions

1987 · Bertrand Duplantier, Hubert Saleur · Physical Review Letters · 340

Accurate effective pair potentials for polymer solutions

2001 · P. G. Bolhuis, A. A. Louis, et al. · The Journal of Chemical Physics · 339

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Critical exponents, hyperscaling, and universal amplitude ratios for two- and three-dimensional self-avoiding walks

1995 · Bin Li, Neal Madras, et al. · Journal of Statistical Physics · 323

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Community detection thresholds and the weak Ramanujan property

2014 · Laurent Massoulié · ACM Symposium on Theory of Computing (STOC) · 321

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Shape of a Self-Avoiding Walk or Polymer Chain

1966 · Michael E. Fisher · The Journal of Chemical Physics · 307

Works count: 3,332

Citation count: 78,190