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Critical exponent
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#	Item
11	ARTICLE Received 9 Nov 2014 \| Accepted 17 Feb 2015 \| Published 8 Apr 2015 DOI: ncomms7664 OPEN Add to Reading List Source URL: www.nature.com Language: English - Date: 2015-04-08 07:41:20 Renormalization group Statistical mechanics Critical phenomena Lattice models Phase transitions Ising model Critical exponent Coupled map lattice Ricker model Physics Quantum field theory Theoretical physics
12	Formation of Scientific Fields as a Universal Topological Transition Luís M. A. Bettencourt David I. Kaiser Add to Reading List Source URL: www.santafe.edu Language: English - Date: 2015-03-31 13:30:07 Phase transitions Renormalization group Conformal field theory Lattice models Percolation theory Critical exponent Universality Directed percolation Power law Physics Quantum field theory Critical phenomena
13	physicsworldarchive.iop.org Critical contributions from an unusual physicist Peter Gywnne From Add to Reading List Source URL: polymer.bu.edu Language: English - Date: 2009-01-26 12:40:24 Renormalization group Conformal field theory Phase transitions H. Eugene Stanley Fractal Critical exponent Scale invariance Percolation Chaos theory Physics Quantum field theory Critical phenomena
14	H. Eugene Stanley — Curriculum Vitae & Selected Publications — 16 December 2014 Born 28 March 1941, in Oklahoma City, Oklahoma D.Sc. (hon.), Universidad Federal de Ceara, (Fortaleza.Brazil),2013 D.Sc. (hon.), Institu Add to Reading List Source URL: polymer.bu.edu Language: English - Date: 2014-12-18 12:19:15 H. Eugene Stanley Shlomo Havlin Physical Review Critical exponent H-index Lilienfeld Prize David Pines Complex network Physics Academia Science
15	Name: H. EUGENE STANLEY Born: 28 Mar 41, Oklahoma City, USA. Email: [removed] Postal Address: Physics Dept., Boston Univ., Boston, MA[removed]USA Tel: [removed]Fax: [removed]EDUCATION: Add to Reading List Source URL: polymer.bu.edu Language: English - Date: 2014-12-18 12:17:28 Phase transitions Statistical mechanics Quantum field theory H. Eugene Stanley Critical exponent Werner Heisenberg Ising model Renormalization Classical Heisenberg model Physics Renormalization group Critical phenomena
16	Scaling and Phase Transitions in Models of Earthquake Faults W. Klein, J. Rundle, M. Anghel, G. Sa Martins, C. Ferguson For many years it has been known that scaling is an integral part of earthquake phenomenology. Examp Add to Reading List Source URL: www.tokyo.rist.or.jp Language: English - Date: 2000-12-27 09:23:51 Phase transitions Renormalization group Condensed matter physics Statistical mechanics Critical point Power law Critical exponent Earthquake Entropy Physics Quantum field theory Critical phenomena
17	Phase transitions in cellular automata : From computer science to statistical physics & back. Nazim Fatès Loria - BP[removed]Vandœuvre-lès-Nancy – FRANCE Add to Reading List Source URL: nazim.fates.free.fr Language: English - Date: 2007-10-18 05:12:02 Renormalization group Phase transitions Lattice models Combinatorics Directed percolation Critical exponent Universality Percolation Power law Physics Critical phenomena Quantum field theory
18	REVIEWS OF MODERN PHYSICS, VOLUME 76, JULYUniversality classes in nonequilibrium lattice systems Géza Ódor* Research Institute for Technical Physics and Materials Science, P.O. Box 49, H-1525 Budapest, Hungary Add to Reading List Source URL: www.mfa.kfki.hu Language: English - Date: 2004-08-18 04:30:22 Phase transitions Statistical mechanics Renormalization group Lattice models Directed percolation Percolation theory Critical exponent Universality Percolation Physics Quantum field theory Critical phenomena
19	PERCOLATION OF LOOSE BONDS USING SPIN-CORRELATION FUNCTIONS OF THE BIMODAL 2-DIMENSIONAL ISING SPIN GLASS AREEYA CHANTASRI Add to Reading List Source URL: www.li.mahidol.ac.th Language: English - Date: 2010-12-23 21:55:14 Critical phenomena Lattice models Combinatorics Renormalization group Spin glass Percolation theory Critical exponent Percolation Spin Physics Quantum field theory Phase transitions
20	Critical Phenomena and Breaking Drops: Infinite Idealizations in Physics Robert W. Batterman1 Ohio State University c 2004 Add to Reading List Source URL: philsci-archive.pitt.edu Language: English - Date: 2010-10-07 11:12:19 Thermodynamics Phase transitions Renormalization group Critical exponent Entropy Thermodynamic free energy Statistical ensemble Mean field theory Critical point Physics Critical phenomena Statistical mechanics

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