Off-shell N=(1,0) linear multiplets in six dimensions

We provide a tensor calculus for n -number of N = ( 1 , 0 ) linear multiplets in six dimensions. The coupling of linear multiplets is encoded in a function F IJ that is subject to certain constraints. We provide various rigid and local supersymmetric models depending on the choice of the function F...

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Published inThe European physical journal. C, Particles and fields Vol. 80; no. 12; pp. 1 - 14
Main Authors Atli, Ugur, Guleryuz, Omer, Ozkan, Mehmet
Format Journal Article
LanguageEnglish
Published Berlin/Heidelberg Springer Berlin Heidelberg 01.12.2020
Springer Nature B.V
SpringerOpen
Subjects
Astronomy
Astrophysics and Cosmology
Elementary Particles
Hadrons
Heavy Ions
Measurement Science and Instrumentation
Nuclear Energy
Nuclear Physics
Physics
Physics and Astronomy
Quantum Field Theories
Quantum Field Theory
Regular Article – Theoretical Physics
String Theory
Supergravity
Tensors
Online AccessGet full text
ISSN1434-6044
1434-6052
DOI10.1140/epjc/s10052-020-08773-3

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Abstract We provide a tensor calculus for n -number of N = ( 1 , 0 ) linear multiplets in six dimensions. The coupling of linear multiplets is encoded in a function F IJ that is subject to certain constraints. We provide various rigid and local supersymmetric models depending on the choice of the function F IJ and provide an interesting off-diagonal superinvariant, which leads to an R 2 supergravity upon elimination of auxiliary fields.
AbstractList Abstract We provide a tensor calculus for n-number of $${\mathcal {N}}= (1,0)$$ N = ( 1 , 0 ) linear multiplets in six dimensions. The coupling of linear multiplets is encoded in a function $${\mathcal {F}}_{IJ}$$ F IJ that is subject to certain constraints. We provide various rigid and local supersymmetric models depending on the choice of the function $${\mathcal {F}}_{IJ}$$ F IJ and provide an interesting off-diagonal superinvariant, which leads to an $$R^2$$ R 2 supergravity upon elimination of auxiliary fields.
We provide a tensor calculus for n -number of N = ( 1 , 0 ) linear multiplets in six dimensions. The coupling of linear multiplets is encoded in a function F IJ that is subject to certain constraints. We provide various rigid and local supersymmetric models depending on the choice of the function F IJ and provide an interesting off-diagonal superinvariant, which leads to an R 2 supergravity upon elimination of auxiliary fields.
We provide a tensor calculus for n-number of N=(1,0) linear multiplets in six dimensions. The coupling of linear multiplets is encoded in a function FIJ that is subject to certain constraints. We provide various rigid and local supersymmetric models depending on the choice of the function FIJ and provide an interesting off-diagonal superinvariant, which leads to an R2 supergravity upon elimination of auxiliary fields.
Author Atli, Ugur
Ozkan, Mehmet
Guleryuz, Omer
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  fullname: Guleryuz, Omer
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  givenname: Mehmet
  surname: Ozkan
  fullname: Ozkan, Mehmet
  email: ozkanmehm@itu.edu.tr
  organization: Department of Physics, Istanbul Technical University
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Snippet We provide a tensor calculus for n -number of N = ( 1 , 0 ) linear multiplets in six dimensions. The coupling of linear multiplets is encoded in a function F...
We provide a tensor calculus for n-number of N=(1,0) linear multiplets in six dimensions. The coupling of linear multiplets is encoded in a function FIJ that...
Abstract We provide a tensor calculus for n-number of $${\mathcal {N}}= (1,0)$$ N = ( 1 , 0 ) linear multiplets in six dimensions. The coupling of linear...
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Astrophysics and Cosmology
Elementary Particles
Hadrons
Heavy Ions
Measurement Science and Instrumentation
Nuclear Energy
Nuclear Physics
Physics
Physics and Astronomy
Quantum Field Theories
Quantum Field Theory
Regular Article – Theoretical Physics
String Theory
Supergravity
Tensors
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Title Off-shell N=(1,0) linear multiplets in six dimensions
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