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most citedCritical Exponents of the Superconducting Phase Transition

76 citations · 635 across the 44 of their papers we have counts for

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cond-mat.stat-mech2010★ 2 cited

Holographic interpretation of two-dimensional O(N) models coupled to quantum gravity

Wolfhard Janke, Adriaan M. J. Schakel

Various two-dimensional O(N) models coupled to Euclidean quantum gravity, whose intrinsic dimension is four, are shown to belong to universality classes of nongravitating statistic…

cond-mat.stat-mech2009★ 12 cited

Critical Loop Gases and the Worm Algorithm

Wolfhard Janke, Thomas Neuhaus, Adriaan M. J. Schakel

The loop gas approach to lattice field theory provides an alternative, geometrical description in terms of fluctuating loops. Statistical ensembles of random loops can be efficient…

cond-mat.stat-mech2008★ 15 cited

Geometric Properties of the Three-Dimensional Ising and XY Models

Frank Winter, Wolfhard Janke, Adriaan M. J. Schakel

The fractal structure of high-temperature graphs of the three-dimensional Ising and XY models is investigated by simulating these graphs directly on a cubic lattice and analyzing t…

cond-mat.stat-mech2006★ 7 cited

Two-Dimensional Critical Potts and its Tricritical Shadow

Wolfhard Janke, Adriaan M. J. Schakel

These notes give examples of how suitably defined geometrical objects encode in their fractal structure thermal critical behavior. The emphasis is on the two-dimensional Potts mode…

cond-mat.stat-mech2006★ 1 cited

Spacetime Approach to Phase Transitions

Wolfhard Janke, Adriaan M. J. Schakel

In these notes, the application of Feynman's sum-over-paths approach to thermal phase transitions is discussed. The paradigm of such a spacetime approach to critical phenomena is p…

cond-mat.stat-mech2005★ 2 cited

Anomalous Scaling and Fractal Dimensions

Wolfhard Janke, Adriaan M. J. Schakel

The relation between critical exponents, characterizing a continuous phase transition, and the fractal structure of physical lines, proliferating at the critical point, is establis…