I in generalized supergravity

Abstract We showed in previous work that for homogeneous Yang–Baxter (YB) deformations of AdS $$_5\times $$ 5 × S $$^5$$ 5 the open string metric and coupling and as a result the closed string density $$e^{-2 \Phi } \sqrt{g}$$ e - 2 Φ g remain undeformed. In this work, in addition to extending these...

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Main Authors: T. Araujo, E. Ó Colgáin, J. Sakamoto, M. M. Sheikh-Jabbari, K. Yoshida
Format: Article
Language:English
Published: SpringerOpen 2017-11-01
Series:European Physical Journal C: Particles and Fields
Online Access:http://link.springer.com/article/10.1140/epjc/s10052-017-5316-5
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spelling doaj-cc62c147bc964daba71cafa49e0c08dd2020-11-24T21:17:57ZengSpringerOpenEuropean Physical Journal C: Particles and Fields1434-60441434-60522017-11-01771111210.1140/epjc/s10052-017-5316-5I in generalized supergravityT. Araujo0E. Ó Colgáin1J. Sakamoto2M. M. Sheikh-Jabbari3K. Yoshida4Asia Pacific Center for Theoretical PhysicsAsia Pacific Center for Theoretical PhysicsDepartment of Physics, Kyoto UniversitySchool of Physics, Institute for Research in Fundamental Sciences (IPM)Department of Physics, Kyoto UniversityAbstract We showed in previous work that for homogeneous Yang–Baxter (YB) deformations of AdS $$_5\times $$ 5 × S $$^5$$ 5 the open string metric and coupling and as a result the closed string density $$e^{-2 \Phi } \sqrt{g}$$ e - 2 Φ g remain undeformed. In this work, in addition to extending these results to the deformation associated with the modified CYBE or $$\eta $$ η -deformation, we identify the Page forms as the open string counterpart for RR fields and demonstrate case by case that the non-zero Page forms remain invariant under YB deformations. We give a physical meaning to the Killing vector I of generalized supergravity and show for all YB deformations: (1) I appears as a current for the center of mass motion on the worldvolume of a D-brane probing the background, (2) I is equal to the divergence of the noncommutativity parameter, (3) I exhibits “holographic” behavior where the radial component of I vanishes at the AdS boundary and (4) in pure spinor formalism I is related to a certain state in the BRST cohomology.http://link.springer.com/article/10.1140/epjc/s10052-017-5316-5
collection DOAJ
language English
format Article
sources DOAJ
author T. Araujo
E. Ó Colgáin
J. Sakamoto
M. M. Sheikh-Jabbari
K. Yoshida
spellingShingle T. Araujo
E. Ó Colgáin
J. Sakamoto
M. M. Sheikh-Jabbari
K. Yoshida
I in generalized supergravity
European Physical Journal C: Particles and Fields
author_facet T. Araujo
E. Ó Colgáin
J. Sakamoto
M. M. Sheikh-Jabbari
K. Yoshida
author_sort T. Araujo
title I in generalized supergravity
title_short I in generalized supergravity
title_full I in generalized supergravity
title_fullStr I in generalized supergravity
title_full_unstemmed I in generalized supergravity
title_sort i in generalized supergravity
publisher SpringerOpen
series European Physical Journal C: Particles and Fields
issn 1434-6044
1434-6052
publishDate 2017-11-01
description Abstract We showed in previous work that for homogeneous Yang–Baxter (YB) deformations of AdS $$_5\times $$ 5 × S $$^5$$ 5 the open string metric and coupling and as a result the closed string density $$e^{-2 \Phi } \sqrt{g}$$ e - 2 Φ g remain undeformed. In this work, in addition to extending these results to the deformation associated with the modified CYBE or $$\eta $$ η -deformation, we identify the Page forms as the open string counterpart for RR fields and demonstrate case by case that the non-zero Page forms remain invariant under YB deformations. We give a physical meaning to the Killing vector I of generalized supergravity and show for all YB deformations: (1) I appears as a current for the center of mass motion on the worldvolume of a D-brane probing the background, (2) I is equal to the divergence of the noncommutativity parameter, (3) I exhibits “holographic” behavior where the radial component of I vanishes at the AdS boundary and (4) in pure spinor formalism I is related to a certain state in the BRST cohomology.
url http://link.springer.com/article/10.1140/epjc/s10052-017-5316-5
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AT eocolgain iingeneralizedsupergravity
AT jsakamoto iingeneralizedsupergravity
AT mmsheikhjabbari iingeneralizedsupergravity
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