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Scaling and Renormalization in Statistical Physics, pp, ISBN Non- Equilibrium Statistical Mechanics and Turbulence, ich and K. Cardy, John L. Scaling and renormalization in statistical physics. John L. Cardy (Oxford U.) Keyword(s): INSPIRE: book | statistical. Scaling and renormalization in statistical physics – Cardy, John L. Cambridge, UK : Univ. Pr. () p. (Cambridge lecture notes in physics: 3).

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Viana Parente Lopes and P. Disorder-free localization – Smith, Adam.

physlcs Account Options Sign in. Fractal dimensions of self-avoiding walks and Ising high-temperature graphs in 3D conformal bootstrap – Shimada, Hirohiko et al. Non—perturbative aspects of physics beyond the Standard Model – Rinaldi, Enrico. Please direct questions, comments or concerns to feedback inspirehep.

Anomalous dimensions on the lattice – Giedt, Joel Int. Non-equilibrium aspects of the holographic duality – Camilo da Silva, Giancarlo Thales. Scaling and Renormalization in Statistical Physics. D86 arXiv: In particular, the perturbative method introduced leads, among applications, to a simple derivation of the epsilon expansion in which all the actual calculations at least to lowest order reduce to simple counting, avoiding the need for Feynman diagrams.

The renormalization group idea. Selected pages Title Page.


Scaling and renormalization in statistical physics – INSPIRE-HEP

Peter GoddardJulia Yeomans. The book closes with an appendix on Gaussian integration, a selected bibliography, and a detailed index. Read, highlight, and take notes, across web, tablet, and phone. Fluctuation of strongly interacting matter in the Polyakov—Nambu—Jona-Lasinio model in a finite volume – Bhattacharyya, Abhijit et al.

Scaling and Renormalization in Statistical Physics – John Cardy – Google Books

On holographic disorder-driven metal-insulator transitions – Baggioli, Matteo et al. The perturbative renormalization group.

Geometry of the theory space in the abd renormalization group formalism – Pagani, C. Privacy policy Powered by Invenio v1. Following chapters cover phase diagrams, fixed points, cross-over behavior, finite-size scaling, perturbative renormalization methods, low-dimensional systems, surface critical behavior, random systems, percolation, polymer statistics, critical dynamics and conformal symmetry.

Quantum Information metric for time-dependent quantum systems and higher-order corrections – Momeni, Davood et al. The emphasis throughout is on providing an elementary and intuitive approach. The conformal renormalizatiob – Poland, David et al.

Beginning with a brief review of phase transitions in simple systems and of mean field theory, the text then goes on to introduce the core ideas of the staitstical group. Sae Mulli 63 no. Quantum dynamical field theory for non-equilibrium phase transitions in driven open systems – Marino, Jamir et al. Extraction of conformal data in critical quantum spin chains renormaalization the Koo-Saleur formula – Milsted, Ashley et al.


Renormalization group flow in field theories with quenched disorder – Aharony, Ofer et al.

John Cardy

Contents Phase transitions in simple systems. Lawler No preview available – Long-range critical exponents near the short-range crossover – Behan, Connor et al. Comment on “A structural test for the conformal invariance of the critical 3d Ising model” by S. Phase diagrams and fixed points.

Aspects of phase transitions in gauge renorrmalization and spin models on the lattice – Cuteri, Francesca. Cambridge University Press Amazon. A42 arXiv: Analysis of a spin system with quenched disorder using the space-time renormalization group – Rothe, Andreas. Influence of finite volume and magnetic field effects on the QCD phase diagram – Magdy, Niseem et al.

This text provides a thoroughly modern graduate-level introduction to the theory of critical behavior. The ising transition in the double-frequency sine-gordon model – Ye, Fei et al. Kibble-Zurek scaling in holography – Natsuume, Makoto et al. Phase transitions in simple systems. Disorder in holographic field theories: