BourbakiV1, France, Analysis, bibRecord, 000674

Coset construction from functional integrals

Identifieur interne : 000674 ( France/Analysis ); précédent : 000673; suivant : 000675

Coset construction from functional integrals

Auteurs : K. Gawe Dzki [France] ; A. Kupiainen [Finlande]

Source :

Nuclear Physics, Section B [ 0550-3213 ] ; 1989.

RBID : ISTEX:9CAADECFDF6C925BD6269E29D5A52151B4E9B10C

English descriptors

KwdEn :
- Algebra, Cartan, Cartan subgroup, Central charge, Chiral, Chiral gauge transformations, Commun, Compact case, Conformal, Conformal weights, Coroot lattice, Correlation functions, Coset, Coset construction, Cosetconstruction, Dual space, Factorized, Factorized form, Factorized picture, Field configurations, Functional integral, Functional integrals, Gauge field, Gauge fields, Gawgdzki, Highest weight, Highest weights, Invariance, Irreducible, Kupiainen, Kupiainen coset construction, Kupiainen cosetconstruction, Lett, Mass matrices, Matrix, Nucl, Operator language, Parafermionic, Parafermionic theories, Partition, Partition function, Partition functions, Phys, Preprint, Primary field, Primary states, Scalar product, Second term, Sect, Sesquilinear combination, Sigma model, Simple components, String functions, Subgroup, Toroidal, Toroidal partition function, Toroidal partition functions, Unitary, Virasoro, Virasoro algebra, Ward identities, Weyl, Zamolodchikov.
Teeft :
- Algebra, Cartan, Cartan subgroup, Central charge, Chiral, Chiral gauge transformations, Commun, Compact case, Conformal, Conformal weights, Coroot lattice, Correlation functions, Coset, Coset construction, Cosetconstruction, Dual space, Factorized, Factorized form, Factorized picture, Field configurations, Functional integral, Functional integrals, Gauge field, Gauge fields, Gawgdzki, Highest weight, Highest weights, Invariance, Irreducible, Kupiainen, Kupiainen coset construction, Kupiainen cosetconstruction, Lett, Mass matrices, Matrix, Nucl, Operator language, Parafermionic, Parafermionic theories, Partition, Partition function, Partition functions, Phys, Preprint, Primary field, Primary states, Scalar product, Second term, Sect, Sesquilinear combination, Sigma model, Simple components, String functions, Subgroup, Toroidal, Toroidal partition function, Toroidal partition functions, Unitary, Virasoro, Virasoro algebra, Ward identities, Weyl, Zamolodchikov.

Abstract

Abstract: A detailed study of the gauged Wess-Zumino-Witten models is presented. These models are shown to be conformal field theories realizing the Goddard-Kent-Olive coset construction. Partition functions are computed for an arbitrary group G with a subgroup H gauged. Correlation functions are shown to be computable in terms of WZW ones. Explicit cases of the minimal models and parafemmionic theories are worked out.

Url:

https://api.istex.fr/document/9CAADECFDF6C925BD6269E29D5A52151B4E9B10C/fulltext/pdf

DOI: 10.1016/0550-3213(89)90015-1

Affiliations:

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Le document en format XML

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<term>Cosetconstruction</term>
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<term>Functional integrals</term>
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<term>Gauge fields</term>
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<term>Kupiainen coset construction</term>
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<term>Toroidal partition functions</term>
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<front><div type="abstract" xml:lang="en">Abstract: A detailed study of the gauged Wess-Zumino-Witten models is presented. These models are shown to be conformal field theories realizing the Goddard-Kent-Olive coset construction. Partition functions are computed for an arbitrary group G with a subgroup H gauged. Correlation functions are shown to be computable in terms of WZW ones. Explicit cases of the minimal models and parafemmionic theories are worked out.</div>
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Coset construction from functional integrals

Coset construction from functional integrals

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Abstract

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