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Special Geometry and Mirror Symmetry for Open String Backgrounds with N=1 Supersymmetry

We review an approach for computing non-perturbative, exact superpotentials for Type II strings compactified on Calabi-Yau manifolds, with extra fluxes and D-branes on top. The method is based on an open string generalization of mirror symmetry, and takes care of the relevant sphere and disk instant...

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Autor principal: Lerche, Wolfgang
Lenguaje:eng
Publicado: 2003
Materias:
Acceso en línea:http://cds.cern.ch/record/704313
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author Lerche, Wolfgang
author_facet Lerche, Wolfgang
author_sort Lerche, Wolfgang
collection CERN
description We review an approach for computing non-perturbative, exact superpotentials for Type II strings compactified on Calabi-Yau manifolds, with extra fluxes and D-branes on top. The method is based on an open string generalization of mirror symmetry, and takes care of the relevant sphere and disk instanton contributions. We formulate a framework based on relative (co)homology that uniformly treats the flux and brane sectors on a similar footing. However, one important difference is that the brane induced potentials are of much larger functional diversity than the flux induced ones, which have a hidden N=2 structure and depend only on the bulk geometry. This lecture is meant for an audience unfamiliar with mirror symmetry
id cern-704313
institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2003
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spelling cern-7043132023-03-14T19:13:02Zhttp://cds.cern.ch/record/704313engLerche, WolfgangSpecial Geometry and Mirror Symmetry for Open String Backgrounds with N=1 SupersymmetryParticle Physics - TheoryWe review an approach for computing non-perturbative, exact superpotentials for Type II strings compactified on Calabi-Yau manifolds, with extra fluxes and D-branes on top. The method is based on an open string generalization of mirror symmetry, and takes care of the relevant sphere and disk instanton contributions. We formulate a framework based on relative (co)homology that uniformly treats the flux and brane sectors on a similar footing. However, one important difference is that the brane induced potentials are of much larger functional diversity than the flux induced ones, which have a hidden N=2 structure and depend only on the bulk geometry. This lecture is meant for an audience unfamiliar with mirror symmetryWe review an approach for computing non-perturbative, exact superpotentials for Type II strings compactified on Calabi-Yau manifolds, with extra fluxes and D-branes on top. The method is based on an open string generalization of mirror symmetry, and takes care of the relevant sphere and disk instanton contributions. We formulate a framework based on relative (co)homology that uniformly treats the flux and brane sectors on a similar footing. However, one important difference is that the brane induced potentials are of much larger functional diversity than the flux induced ones, which have a hidden N=2 structure and depend only on the bulk geometry. This introductory lecture is meant for an audience unfamiliar with mirror symmetry.hep-th/0312326oai:cds.cern.ch:7043132003-12-31
spellingShingle Particle Physics - Theory
Lerche, Wolfgang
Special Geometry and Mirror Symmetry for Open String Backgrounds with N=1 Supersymmetry
title Special Geometry and Mirror Symmetry for Open String Backgrounds with N=1 Supersymmetry
title_full Special Geometry and Mirror Symmetry for Open String Backgrounds with N=1 Supersymmetry
title_fullStr Special Geometry and Mirror Symmetry for Open String Backgrounds with N=1 Supersymmetry
title_full_unstemmed Special Geometry and Mirror Symmetry for Open String Backgrounds with N=1 Supersymmetry
title_short Special Geometry and Mirror Symmetry for Open String Backgrounds with N=1 Supersymmetry
title_sort special geometry and mirror symmetry for open string backgrounds with n=1 supersymmetry
topic Particle Physics - Theory
url http://cds.cern.ch/record/704313
work_keys_str_mv AT lerchewolfgang specialgeometryandmirrorsymmetryforopenstringbackgroundswithn1supersymmetry