Functional integral approach to multipoint correlators in 2d critical systems

We extend a previously developed technique for computing spin-spin critical correlators in the 2d Ising model, to the case of multiple correlations. This enables us to derive Kadanoff-Ceva's formula in a simple and elegant way. We also exploit a doubling procedure in order to evaluate the criti...

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Detalles Bibliográficos
Autores principales: Fernández, Victoria Inés, Naón, Carlos María
Formato: Articulo Preprint
Lenguaje:Inglés
Publicado: 1997
Materias:
Física
Physics
Statistical physics
Critical exponent
Relation (database)
Simple (abstract algebra)
Order (ring theory)
Rigorous proof
Ising model
Operator (computer programming)
Polarization (waves)
Path integral formulation
Mathematics
Statistical mechanics
Acceso en línea:http://sedici.unlp.edu.ar/handle/10915/122960
Aporte de:
SEDICI (UNLP) de Universidad Nacional de La Plata
id I19-R120-10915-122960
record_format dspace
institution Universidad Nacional de La Plata
institution_str I-19
repository_str R-120
collection SEDICI (UNLP)
language Inglés
topic Física
Physics
Statistical physics
Critical exponent
Relation (database)
Simple (abstract algebra)
Order (ring theory)
Rigorous proof
Ising model
Operator (computer programming)
Polarization (waves)
Path integral formulation
Mathematics
Statistical mechanics
spellingShingle Física
Physics
Statistical physics
Critical exponent
Relation (database)
Simple (abstract algebra)
Order (ring theory)
Rigorous proof
Ising model
Operator (computer programming)
Polarization (waves)
Path integral formulation
Mathematics
Statistical mechanics
Fernández, Victoria Inés
Naón, Carlos María
Functional integral approach to multipoint correlators in 2d critical systems
topic_facet Física
Physics
Statistical physics
Critical exponent
Relation (database)
Simple (abstract algebra)
Order (ring theory)
Rigorous proof
Ising model
Operator (computer programming)
Polarization (waves)
Path integral formulation
Mathematics
Statistical mechanics
description We extend a previously developed technique for computing spin-spin critical correlators in the 2d Ising model, to the case of multiple correlations. This enables us to derive Kadanoff-Ceva's formula in a simple and elegant way. We also exploit a doubling procedure in order to evaluate the critical exponent of the polarization operator in the Baxter model. Thus we provide a rigorous proof of the relation between different exponents, in the path-integral framework.
format Articulo
Preprint
author Fernández, Victoria Inés
Naón, Carlos María
author_facet Fernández, Victoria Inés
Naón, Carlos María
author_sort Fernández, Victoria Inés
title Functional integral approach to multipoint correlators in 2d critical systems
title_short Functional integral approach to multipoint correlators in 2d critical systems
title_full Functional integral approach to multipoint correlators in 2d critical systems
title_fullStr Functional integral approach to multipoint correlators in 2d critical systems
title_full_unstemmed Functional integral approach to multipoint correlators in 2d critical systems
title_sort functional integral approach to multipoint correlators in 2d critical systems
publishDate 1997
url http://sedici.unlp.edu.ar/handle/10915/122960
work_keys_str_mv AT fernandezvictoriaines functionalintegralapproachtomultipointcorrelatorsin2dcriticalsystems
AT naoncarlosmaria functionalintegralapproachtomultipointcorrelatorsin2dcriticalsystems
bdutipo_str Repositorios
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