Addendum: N $$ \mathcalN} $$ = 1 deformations and RG flows of N $$ \mathcalN} $$ = 2 SCFTs, part II: non-principal deformations

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Location: Deutsche Nationalbibliothek Frankfurt am Main

ISSN: 1029-8479

Extent: Online-Ressource

Language: Englisch

Notes: online resource.

Bibliographic citation: Addendum: N $$ \mathcalN} $$ = 1 deformations and RG flows of N $$ \mathcalN} $$ = 2 SCFTs, part II: non-principal deformations ; volume:2017 ; number:4 ; day:20 ; month:4 ; year:2017 ; pages:1 ; date:4.2017
Journal of high energy physics ; 2017, Heft 4 (20.4.2017), 1, 4.2017

Classification: Physik

Creator: Agarwal, Prarit

Contributor: Maruyoshi, Kazunobu
Song, Jaewon
SpringerLink (Online service)

DOI: 10.1007/JHEP04(2017)113

URN: urn:nbn:de:1111-201705096310

Rights: Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 15.08.2025, 7:22 AM CEST

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Agarwal, Prarit
Maruyoshi, Kazunobu
Song, Jaewon
SpringerLink (Online service)

Other Objects (12)

$N $$ \mathcalN} $$ =1 Deformations and RG flows of N $$ \mathcalN} $$ =2 SCFTs, part II: non-principal deformations$

N $$ \mathcalN} $$ =1 Deformations and RG flows of N $$ \mathcalN} $$ =2 SCFTs, part II: non-principal deformations

$N = 1 $$ \mathcalN}=1 $$ deformations and RG flows of N = 2 $$ \mathcalN}=2 $$ SCFTs$

N = 1 $$ \mathcalN}=1 $$ deformations and RG flows of N = 2 $$ \mathcalN}=2 $$ SCFTs

$Spin 2 spectrum for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs$

Spin 2 spectrum for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

$Integrability and non-integrability for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs$

Integrability and non-integrability for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

$Marginal deformations of 3d N $$ \mathcalN} $$ = 4 linear quiver theories$

Marginal deformations of 3d N $$ \mathcalN} $$ = 4 linear quiver theories

$Spatially modulated and supersymmetric mass deformations of N $$ \mathcalN} $$ = 4 SYM$

Spatially modulated and supersymmetric mass deformations of N $$ \mathcalN} $$ = 4 SYM

$Reflection groups and 3d N $$ \mathcalN} $$ > 6 SCFTs$

Reflection groups and 3d N $$ \mathcalN} $$ > 6 SCFTs

$On low rank 4d N $$ \mathcalN} $$ = 2 SCFTs$

On low rank 4d N $$ \mathcalN} $$ = 2 SCFTs

$N $$ \mathcalN} $$ = 5 SCFTs and quaternionic reflection groups$

N $$ \mathcalN} $$ = 5 SCFTs and quaternionic reflection groups

$Geometric constraints on the space of N $$ \mathcalN} $$ = 2 SCFTs. Part I: physical constraints on relevant deformations$

Geometric constraints on the space of N $$ \mathcalN} $$ = 2 SCFTs. Part I: physical constraints on relevant deformations

$Theories of class S $$ \mathcalS} $$ and new N $$ \mathcalN} $$ = 1 SCFTs$

Theories of class S $$ \mathcalS} $$ and new N $$ \mathcalN} $$ = 1 SCFTs

$N $$ \mathcalN} $$ = 2 supersymmetry deformations, electromagnetic duality and Dirac-Born-Infeld actions$

N $$ \mathcalN} $$ = 2 supersymmetry deformations, electromagnetic duality and Dirac-Born-Infeld actions

$N $$ \mathcalN} $$ =1 Deformations and RG flows of N $$ \mathcalN} $$ =2 SCFTs, part II: non-principal deformations$

N $$ \mathcalN} $$ =1 Deformations and RG flows of N $$ \mathcalN} $$ =2 SCFTs, part II: non-principal deformations

$N = 1 $$ \mathcalN}=1 $$ deformations and RG flows of N = 2 $$ \mathcalN}=2 $$ SCFTs$

N = 1 $$ \mathcalN}=1 $$ deformations and RG flows of N = 2 $$ \mathcalN}=2 $$ SCFTs

$Spin 2 spectrum for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs$

Spin 2 spectrum for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

$Integrability and non-integrability for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs$

Integrability and non-integrability for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

$Marginal deformations of 3d N $$ \mathcalN} $$ = 4 linear quiver theories$

Marginal deformations of 3d N $$ \mathcalN} $$ = 4 linear quiver theories

$Spatially modulated and supersymmetric mass deformations of N $$ \mathcalN} $$ = 4 SYM$

Spatially modulated and supersymmetric mass deformations of N $$ \mathcalN} $$ = 4 SYM

$Reflection groups and 3d N $$ \mathcalN} $$ > 6 SCFTs$

Reflection groups and 3d N $$ \mathcalN} $$ > 6 SCFTs

$On low rank 4d N $$ \mathcalN} $$ = 2 SCFTs$

On low rank 4d N $$ \mathcalN} $$ = 2 SCFTs

$N $$ \mathcalN} $$ = 5 SCFTs and quaternionic reflection groups$

N $$ \mathcalN} $$ = 5 SCFTs and quaternionic reflection groups

$Geometric constraints on the space of N $$ \mathcalN} $$ = 2 SCFTs. Part I: physical constraints on relevant deformations$

Geometric constraints on the space of N $$ \mathcalN} $$ = 2 SCFTs. Part I: physical constraints on relevant deformations

$Theories of class S $$ \mathcalS} $$ and new N $$ \mathcalN} $$ = 1 SCFTs$

Theories of class S $$ \mathcalS} $$ and new N $$ \mathcalN} $$ = 1 SCFTs

$N $$ \mathcalN} $$ = 2 supersymmetry deformations, electromagnetic duality and Dirac-Born-Infeld actions$

N $$ \mathcalN} $$ = 2 supersymmetry deformations, electromagnetic duality and Dirac-Born-Infeld actions

$N $$ \mathcalN} $$ =1 Deformations and RG flows of N $$ \mathcalN} $$ =2 SCFTs, part II: non-principal deformations$

N $$ \mathcalN} $$ =1 Deformations and RG flows of N $$ \mathcalN} $$ =2 SCFTs, part II: non-principal deformations

$N = 1 $$ \mathcalN}=1 $$ deformations and RG flows of N = 2 $$ \mathcalN}=2 $$ SCFTs$

N = 1 $$ \mathcalN}=1 $$ deformations and RG flows of N = 2 $$ \mathcalN}=2 $$ SCFTs

$Spin 2 spectrum for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs$

Spin 2 spectrum for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

$Integrability and non-integrability for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs$

Integrability and non-integrability for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

$Marginal deformations of 3d N $$ \mathcalN} $$ = 4 linear quiver theories$

Marginal deformations of 3d N $$ \mathcalN} $$ = 4 linear quiver theories

$Spatially modulated and supersymmetric mass deformations of N $$ \mathcalN} $$ = 4 SYM$

Spatially modulated and supersymmetric mass deformations of N $$ \mathcalN} $$ = 4 SYM

$Reflection groups and 3d N $$ \mathcalN} $$ > 6 SCFTs$

Reflection groups and 3d N $$ \mathcalN} $$ > 6 SCFTs

$On low rank 4d N $$ \mathcalN} $$ = 2 SCFTs$

On low rank 4d N $$ \mathcalN} $$ = 2 SCFTs

$N $$ \mathcalN} $$ = 5 SCFTs and quaternionic reflection groups$

N $$ \mathcalN} $$ = 5 SCFTs and quaternionic reflection groups

$Geometric constraints on the space of N $$ \mathcalN} $$ = 2 SCFTs. Part I: physical constraints on relevant deformations$

Geometric constraints on the space of N $$ \mathcalN} $$ = 2 SCFTs. Part I: physical constraints on relevant deformations

$Theories of class S $$ \mathcalS} $$ and new N $$ \mathcalN} $$ = 1 SCFTs$

Theories of class S $$ \mathcalS} $$ and new N $$ \mathcalN} $$ = 1 SCFTs

$N $$ \mathcalN} $$ = 2 supersymmetry deformations, electromagnetic duality and Dirac-Born-Infeld actions$

N $$ \mathcalN} $$ = 2 supersymmetry deformations, electromagnetic duality and Dirac-Born-Infeld actions

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Addendum: N $$ \mathcalN} $$ = 1 deformations and RG flows of N $$ \mathcalN} $$ = 2 SCFTs, part II: non-principal deformations

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Other Objects (12)

N $$ \mathcalN} $$ =1 Deformations and RG flows of N $$ \mathcalN} $$ =2 SCFTs, part II: non-principal deformations

N = 1 $$ \mathcalN}=1 $$ deformations and RG flows of N = 2 $$ \mathcalN}=2 $$ SCFTs

Spin 2 spectrum for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

Integrability and non-integrability for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

Marginal deformations of 3d N $$ \mathcalN} $$ = 4 linear quiver theories

Spatially modulated and supersymmetric mass deformations of N $$ \mathcalN} $$ = 4 SYM

Reflection groups and 3d N $$ \mathcalN} $$ > 6 SCFTs

On low rank 4d N $$ \mathcalN} $$ = 2 SCFTs

N $$ \mathcalN} $$ = 5 SCFTs and quaternionic reflection groups

Geometric constraints on the space of N $$ \mathcalN} $$ = 2 SCFTs. Part I: physical constraints on relevant deformations

Theories of class S $$ \mathcalS} $$ and new N $$ \mathcalN} $$ = 1 SCFTs

N $$ \mathcalN} $$ = 2 supersymmetry deformations, electromagnetic duality and Dirac-Born-Infeld actions

N $$ \mathcalN} $$ =1 Deformations and RG flows of N $$ \mathcalN} $$ =2 SCFTs, part II: non-principal deformations

N = 1 $$ \mathcalN}=1 $$ deformations and RG flows of N = 2 $$ \mathcalN}=2 $$ SCFTs

Spin 2 spectrum for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

Integrability and non-integrability for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

Marginal deformations of 3d N $$ \mathcalN} $$ = 4 linear quiver theories

Spatially modulated and supersymmetric mass deformations of N $$ \mathcalN} $$ = 4 SYM

Reflection groups and 3d N $$ \mathcalN} $$ > 6 SCFTs

On low rank 4d N $$ \mathcalN} $$ = 2 SCFTs

N $$ \mathcalN} $$ = 5 SCFTs and quaternionic reflection groups

Geometric constraints on the space of N $$ \mathcalN} $$ = 2 SCFTs. Part I: physical constraints on relevant deformations

Theories of class S $$ \mathcalS} $$ and new N $$ \mathcalN} $$ = 1 SCFTs

N $$ \mathcalN} $$ = 2 supersymmetry deformations, electromagnetic duality and Dirac-Born-Infeld actions

N $$ \mathcalN} $$ =1 Deformations and RG flows of N $$ \mathcalN} $$ =2 SCFTs, part II: non-principal deformations

N = 1 $$ \mathcalN}=1 $$ deformations and RG flows of N = 2 $$ \mathcalN}=2 $$ SCFTs

Spin 2 spectrum for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

Integrability and non-integrability for marginal deformations of 4d N $$ \mathcalN} $$ = 2 SCFTs

Marginal deformations of 3d N $$ \mathcalN} $$ = 4 linear quiver theories

Spatially modulated and supersymmetric mass deformations of N $$ \mathcalN} $$ = 4 SYM

Reflection groups and 3d N $$ \mathcalN} $$ > 6 SCFTs

On low rank 4d N $$ \mathcalN} $$ = 2 SCFTs

N $$ \mathcalN} $$ = 5 SCFTs and quaternionic reflection groups

Geometric constraints on the space of N $$ \mathcalN} $$ = 2 SCFTs. Part I: physical constraints on relevant deformations

Theories of class S $$ \mathcalS} $$ and new N $$ \mathcalN} $$ = 1 SCFTs

N $$ \mathcalN} $$ = 2 supersymmetry deformations, electromagnetic duality and Dirac-Born-Infeld actions

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