U-branes and $T^3$ fibrations

We describe eight-dimensional vacuum configurations with varying moduli consistent with the U-duality group $SL(2,Z) \times SL(3,Z)$. Focusing on the latter less-well understood SL(3,Z) properties, we construct a class of fivebrane solutions living on lines on a three-dimensional base space. The res...

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Detalles Bibliográficos
Autores principales: Liu, James T., Minasian, Ruben
Lenguaje:eng
Publicado: 1997
Materias:
Particle Physics - Theory
Acceso en línea:https://dx.doi.org/10.1016/S0550-3213(97)00732-3
http://cds.cern.ch/record/330007
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author Liu, James T.
Minasian, Ruben
author_facet Liu, James T.
Minasian, Ruben
author_sort Liu, James T.
collection CERN
description We describe eight-dimensional vacuum configurations with varying moduli consistent with the U-duality group $SL(2,Z) \times SL(3,Z)$. Focusing on the latter less-well understood SL(3,Z) properties, we construct a class of fivebrane solutions living on lines on a three-dimensional base space. The resulting U-manifolds, with five scalars transforming under SL(3), admit a Ricci-flat Kahler metric. Based on the connection with special lagrangian $T^3$ fibered Calabi-Yau 3-folds, this construction provides a simple framework for the investigation of Calabi-Yau mirrors.
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 1997
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spelling cern-3300072023-03-14T20:34:13Zdoi:10.1016/S0550-3213(97)00732-3http://cds.cern.ch/record/330007engLiu, James T.Minasian, RubenU-branes and $T^3$ fibrationsParticle Physics - TheoryWe describe eight-dimensional vacuum configurations with varying moduli consistent with the U-duality group $SL(2,Z) \times SL(3,Z)$. Focusing on the latter less-well understood SL(3,Z) properties, we construct a class of fivebrane solutions living on lines on a three-dimensional base space. The resulting U-manifolds, with five scalars transforming under SL(3), admit a Ricci-flat Kahler metric. Based on the connection with special lagrangian $T^3$ fibered Calabi-Yau 3-folds, this construction provides a simple framework for the investigation of Calabi-Yau mirrors.We describe eight-dimensional vacuum configurations with varying moduli consistent with the U-duality group $SL(2,Z) \times SL(3,Z)$. Focusing on the latter less-well understood SL(3,Z) properties, we construct a class of fivebrane solutions living on lines on a three-dimensional base space. The resulting U-manifolds, with five scalars transforming under SL(3), admit a Ricci-flat Kahler metric. Based on the connection with special lagrangian $T^3$ fibered Calabi-Yau 3-folds, this construction provides a simple framework for the investigation of Calabi-Yau mirrors.We describe eight-dimensional vacuum configurations with varying moduli consistent with the U -duality group SL(2, Z ) × SL(3, Z ) . Focusing on the latter less-well understood SL(3, Z ) properties, we construct a class of fivebrane solutions living on lines on a three-dimensional base space. The resulting U -manifolds, with five scalars transforming under SL (3), admit a Ricci-flat Kähler metric. Based on the connection with special Lagrangian T 3 fibered Calabi-Yau three-folds, this construction provides a simple framework for the investigation of Calabi-Yau mirrors.hep-th/9707125CERN-TH-97-157RU-97-4-BCERN-TH-97-157RU-97-B-4oai:cds.cern.ch:3300071997-07-15
spellingShingle Particle Physics - Theory
Liu, James T.
Minasian, Ruben
U-branes and $T^3$ fibrations
title U-branes and $T^3$ fibrations
title_full U-branes and $T^3$ fibrations
title_fullStr U-branes and $T^3$ fibrations
title_full_unstemmed U-branes and $T^3$ fibrations
title_short U-branes and $T^3$ fibrations
title_sort u-branes and $t^3$ fibrations
topic Particle Physics - Theory
url https://dx.doi.org/10.1016/S0550-3213(97)00732-3
http://cds.cern.ch/record/330007
work_keys_str_mv AT liujamest ubranesandt3fibrations
AT minasianruben ubranesandt3fibrations

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