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Linear Versus Non-linear Supersymmetry, in General

We study superconformal and supergravity models with constrained superfields. The underlying version of such models with all unconstrained superfields and linearly realized supersymmetry is presented here, in addition to the physical multiplets there are Lagrange multiplier (LM) superfields. Once th...

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Detalles Bibliográficos
Autores principales: Ferrara, Sergio, Kallosh, Renata, Van Proeyen, Antoine, Wrase, Timm
Lenguaje:eng
Publicado: 2016
Materias:
Acceso en línea:https://dx.doi.org/10.1007/JHEP04(2016)065
http://cds.cern.ch/record/2137754
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author Ferrara, Sergio
Kallosh, Renata
Van Proeyen, Antoine
Wrase, Timm
author_facet Ferrara, Sergio
Kallosh, Renata
Van Proeyen, Antoine
Wrase, Timm
author_sort Ferrara, Sergio
collection CERN
description We study superconformal and supergravity models with constrained superfields. The underlying version of such models with all unconstrained superfields and linearly realized supersymmetry is presented here, in addition to the physical multiplets there are Lagrange multiplier (LM) superfields. Once the equations of motion for the LM superfields are solved, some of the physical superfields become constrained. The linear supersymmetry of the original models becomes non-linearly realized, its exact form can be deduced from the original linear supersymmetry. Known examples of constrained superfields are shown to require the following LM's: chiral superfields, linear superfields, general complex superfields, some of them are multiplets with a spin.
id cern-2137754
institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2016
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spelling cern-21377542023-10-04T05:57:53Zdoi:10.1007/JHEP04(2016)065http://cds.cern.ch/record/2137754engFerrara, SergioKallosh, RenataVan Proeyen, AntoineWrase, TimmLinear Versus Non-linear Supersymmetry, in GeneralParticle Physics - TheoryWe study superconformal and supergravity models with constrained superfields. The underlying version of such models with all unconstrained superfields and linearly realized supersymmetry is presented here, in addition to the physical multiplets there are Lagrange multiplier (LM) superfields. Once the equations of motion for the LM superfields are solved, some of the physical superfields become constrained. The linear supersymmetry of the original models becomes non-linearly realized, its exact form can be deduced from the original linear supersymmetry. Known examples of constrained superfields are shown to require the following LM's: chiral superfields, linear superfields, general complex superfields, some of them are multiplets with a spin.We study superconformal and supergravity models with constrained superfields. The underlying version of such models with all unconstrained superfields and linearly realized supersymmetry is presented here, in addition to the physical multiplets there are Lagrange multiplier (LM) superfields. Once the equations of motion for the LM superfields are solved, some of the physical superfields become constrained. The linear supersymmetry of the original models becomes non-linearly realized, its exact form can be deduced from the original linear supersymmetry. Known examples of constrained superfields are shown to require the following LM’s: chiral superfields, linear superfields, general complex superfields, some of them are multiplets with a spin.We study superconformal and supergravity models with constrained superfields. The underlying version of such models with all unconstrained superfields and linearly realized supersymmetry is presented here, in addition to the physical multiplets there are Lagrange multiplier (LM) superfields. Once the equations of motion for the LM superfields are solved, some of the physical superfields become constrained. The linear supersymmetry of the original models becomes non-linearly realized, its exact form can be deduced from the original linear supersymmetry. Known examples of constrained superfields are shown to require the following LM's: chiral superfields, linear superfields, general complex superfields, some of them are multiplets with a spin.arXiv:1603.02653CERN-TH-2016-052TUW-16-05CERN-TH-2016-052TUW-16-05oai:cds.cern.ch:21377542016-03-08
spellingShingle Particle Physics - Theory
Ferrara, Sergio
Kallosh, Renata
Van Proeyen, Antoine
Wrase, Timm
Linear Versus Non-linear Supersymmetry, in General
title Linear Versus Non-linear Supersymmetry, in General
title_full Linear Versus Non-linear Supersymmetry, in General
title_fullStr Linear Versus Non-linear Supersymmetry, in General
title_full_unstemmed Linear Versus Non-linear Supersymmetry, in General
title_short Linear Versus Non-linear Supersymmetry, in General
title_sort linear versus non-linear supersymmetry, in general
topic Particle Physics - Theory
url https://dx.doi.org/10.1007/JHEP04(2016)065
http://cds.cern.ch/record/2137754
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AT kalloshrenata linearversusnonlinearsupersymmetryingeneral
AT vanproeyenantoine linearversusnonlinearsupersymmetryingeneral
AT wrasetimm linearversusnonlinearsupersymmetryingeneral