Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs

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Location: Deutsche Nationalbibliothek Frankfurt am Main

ISSN: 1029-8479

Extent: Online-Ressource

Language: Englisch

Notes: online resource.

Bibliographic citation: Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs ; volume:2021 ; number:5 ; day:28 ; month:5 ; year:2021 ; pages:1-22 ; date:5.2021
Journal of high energy physics ; 2021, Heft 5 (28.5.2021), 1-22, 5.2021

Creator: Linzen, Jonas
Polyakov, Maxim V.
Semenov-Tian-Shansky, Kirill M.
Sokolova, Nika S.

Contributor: SpringerLink (Online service)

DOI: 10.1007/JHEP05(2021)266

URN: urn:nbn:de:101:1-2022012118520518851114

Rights: Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 15.08.2025, 7:27 AM CEST

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Linzen, Jonas
Polyakov, Maxim V.
Semenov-Tian-Shansky, Kirill M.
Sokolova, Nika S.
SpringerLink (Online service)

Other Objects (12)

$Erratum to: Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs$

Erratum to: Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs

$Geometrizing T T ¯ $$ T\overlineT} $$$

Geometrizing T T ¯ $$ T\overlineT} $$

$TT¯ $$ T\overlineT} $$ deformed partition functions$

TT¯ $$ T\overlineT} $$ deformed partition functions

$Supersymmetry and T T ¯ $$ T\overlineT} $$ deformations$

Supersymmetry and T T ¯ $$ T\overlineT} $$ deformations

$Erratum to: Geometrizing T T ¯ $$ T\overlineT} $$$

Erratum to: Geometrizing T T ¯ $$ T\overlineT} $$

$TT¯ $$ T\overlineT} $$ -deformations in closed form$

TT¯ $$ T\overlineT} $$ -deformations in closed form

$Exact T T ¯ $$ T\overlineT} $$ deformation of two-dimensional Yang-Mills theory on the sphere$

Exact T T ¯ $$ T\overlineT} $$ deformation of two-dimensional Yang-Mills theory on the sphere

$T T ¯ $$ T\overlineT} $$ deformation of correlation functions$

T T ¯ $$ T\overlineT} $$ deformation of correlation functions

$On T T ¯ $$ T\overlineT} $$ deformations and supersymmetry$

On T T ¯ $$ T\overlineT} $$ deformations and supersymmetry

$TT¯ $$ T\overlineT} $$ partition function from topological gravity$

TT¯ $$ T\overlineT} $$ partition function from topological gravity

$T T ¯ $$ T\overlineT} $$ flow as characteristic flows$

T T ¯ $$ T\overlineT} $$ flow as characteristic flows

$T T ¯ $$ T\overlineT} $$ -deformed fermionic theories revisited$

T T ¯ $$ T\overlineT} $$ -deformed fermionic theories revisited

$Erratum to: Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs$

Erratum to: Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs

$Geometrizing T T ¯ $$ T\overlineT} $$$

Geometrizing T T ¯ $$ T\overlineT} $$

$TT¯ $$ T\overlineT} $$ deformed partition functions$

TT¯ $$ T\overlineT} $$ deformed partition functions

$Supersymmetry and T T ¯ $$ T\overlineT} $$ deformations$

Supersymmetry and T T ¯ $$ T\overlineT} $$ deformations

$Erratum to: Geometrizing T T ¯ $$ T\overlineT} $$$

Erratum to: Geometrizing T T ¯ $$ T\overlineT} $$

$TT¯ $$ T\overlineT} $$ -deformations in closed form$

TT¯ $$ T\overlineT} $$ -deformations in closed form

$Exact T T ¯ $$ T\overlineT} $$ deformation of two-dimensional Yang-Mills theory on the sphere$

Exact T T ¯ $$ T\overlineT} $$ deformation of two-dimensional Yang-Mills theory on the sphere

$T T ¯ $$ T\overlineT} $$ deformation of correlation functions$

T T ¯ $$ T\overlineT} $$ deformation of correlation functions

$On T T ¯ $$ T\overlineT} $$ deformations and supersymmetry$

On T T ¯ $$ T\overlineT} $$ deformations and supersymmetry

$TT¯ $$ T\overlineT} $$ partition function from topological gravity$

TT¯ $$ T\overlineT} $$ partition function from topological gravity

$T T ¯ $$ T\overlineT} $$ flow as characteristic flows$

T T ¯ $$ T\overlineT} $$ flow as characteristic flows

$T T ¯ $$ T\overlineT} $$ -deformed fermionic theories revisited$

T T ¯ $$ T\overlineT} $$ -deformed fermionic theories revisited

$Erratum to: Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs$

Erratum to: Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs

$Geometrizing T T ¯ $$ T\overlineT} $$$

Geometrizing T T ¯ $$ T\overlineT} $$

$TT¯ $$ T\overlineT} $$ deformed partition functions$

TT¯ $$ T\overlineT} $$ deformed partition functions

$Supersymmetry and T T ¯ $$ T\overlineT} $$ deformations$

Supersymmetry and T T ¯ $$ T\overlineT} $$ deformations

$Erratum to: Geometrizing T T ¯ $$ T\overlineT} $$$

Erratum to: Geometrizing T T ¯ $$ T\overlineT} $$

$TT¯ $$ T\overlineT} $$ -deformations in closed form$

TT¯ $$ T\overlineT} $$ -deformations in closed form

$Exact T T ¯ $$ T\overlineT} $$ deformation of two-dimensional Yang-Mills theory on the sphere$

Exact T T ¯ $$ T\overlineT} $$ deformation of two-dimensional Yang-Mills theory on the sphere

$T T ¯ $$ T\overlineT} $$ deformation of correlation functions$

T T ¯ $$ T\overlineT} $$ deformation of correlation functions

$On T T ¯ $$ T\overlineT} $$ deformations and supersymmetry$

On T T ¯ $$ T\overlineT} $$ deformations and supersymmetry

$TT¯ $$ T\overlineT} $$ partition function from topological gravity$

TT¯ $$ T\overlineT} $$ partition function from topological gravity

$T T ¯ $$ T\overlineT} $$ flow as characteristic flows$

T T ¯ $$ T\overlineT} $$ flow as characteristic flows

$T T ¯ $$ T\overlineT} $$ -deformed fermionic theories revisited$

T T ¯ $$ T\overlineT} $$ -deformed fermionic theories revisited

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Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs

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Other Objects (12)

Erratum to: Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs

Geometrizing T T ¯ $$ T\overlineT} $$

TT¯ $$ T\overlineT} $$ deformed partition functions

Supersymmetry and T T ¯ $$ T\overlineT} $$ deformations

Erratum to: Geometrizing T T ¯ $$ T\overlineT} $$

TT¯ $$ T\overlineT} $$ -deformations in closed form

Exact T T ¯ $$ T\overlineT} $$ deformation of two-dimensional Yang-Mills theory on the sphere

T T ¯ $$ T\overlineT} $$ deformation of correlation functions

On T T ¯ $$ T\overlineT} $$ deformations and supersymmetry

TT¯ $$ T\overlineT} $$ partition function from topological gravity

T T ¯ $$ T\overlineT} $$ flow as characteristic flows

T T ¯ $$ T\overlineT} $$ -deformed fermionic theories revisited

Erratum to: Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs

Geometrizing T T ¯ $$ T\overlineT} $$

TT¯ $$ T\overlineT} $$ deformed partition functions

Supersymmetry and T T ¯ $$ T\overlineT} $$ deformations

Erratum to: Geometrizing T T ¯ $$ T\overlineT} $$

TT¯ $$ T\overlineT} $$ -deformations in closed form

Exact T T ¯ $$ T\overlineT} $$ deformation of two-dimensional Yang-Mills theory on the sphere

T T ¯ $$ T\overlineT} $$ deformation of correlation functions

On T T ¯ $$ T\overlineT} $$ deformations and supersymmetry

TT¯ $$ T\overlineT} $$ partition function from topological gravity

T T ¯ $$ T\overlineT} $$ flow as characteristic flows

T T ¯ $$ T\overlineT} $$ -deformed fermionic theories revisited

Erratum to: Exact summation of leading logs around T T ¯ $$ T\overlineT} $$ deformation of O(N + 1)-symmetric 2D QFTs

Geometrizing T T ¯ $$ T\overlineT} $$

TT¯ $$ T\overlineT} $$ deformed partition functions

Supersymmetry and T T ¯ $$ T\overlineT} $$ deformations

Erratum to: Geometrizing T T ¯ $$ T\overlineT} $$

TT¯ $$ T\overlineT} $$ -deformations in closed form

Exact T T ¯ $$ T\overlineT} $$ deformation of two-dimensional Yang-Mills theory on the sphere

T T ¯ $$ T\overlineT} $$ deformation of correlation functions

On T T ¯ $$ T\overlineT} $$ deformations and supersymmetry

TT¯ $$ T\overlineT} $$ partition function from topological gravity

T T ¯ $$ T\overlineT} $$ flow as characteristic flows

T T ¯ $$ T\overlineT} $$ -deformed fermionic theories revisited

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