Instanton numbers and exchange symmetries in N=2 dual string pairs

In this note, we comment on Calabi-Yau spaces with Hodge numbers h_{1, 1}=3 and h_{2,1}=243. We focus on the Calabi-Yau space WP_{1,1,2, 8, 12}(24) and show how some of its instanton numbers are related to coefficients of certain modular forms. We also comment on the relation of four dimensional exc...

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Detalles Bibliográficos
Autores principales: Lopes Cardoso, Gabriel, Curio, Gottfried, Lust, Dieter, Mohaupt, Thomas
Lenguaje:eng
Publicado: 1996
Materias:
Particle Physics - Theory
Acceso en línea:https://dx.doi.org/10.1016/0370-2693(96)00668-5
http://cds.cern.ch/record/299174
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author Lopes Cardoso, Gabriel
Curio, Gottfried
Lust, Dieter
Mohaupt, Thomas
author_facet Lopes Cardoso, Gabriel
Curio, Gottfried
Lust, Dieter
Mohaupt, Thomas
author_sort Lopes Cardoso, Gabriel
collection CERN
description In this note, we comment on Calabi-Yau spaces with Hodge numbers h_{1, 1}=3 and h_{2,1}=243. We focus on the Calabi-Yau space WP_{1,1,2, 8, 12}(24) and show how some of its instanton numbers are related to coefficients of certain modular forms. We also comment on the relation of four dimensional exchange symmetries in certain N=2 dual models to six dimensional heterotic/heterotic string duality.
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 1996
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spelling cern-2991742023-03-14T17:18:29Zdoi:10.1016/0370-2693(96)00668-5http://cds.cern.ch/record/299174engLopes Cardoso, GabrielCurio, GottfriedLust, DieterMohaupt, ThomasInstanton numbers and exchange symmetries in N=2 dual string pairsParticle Physics - TheoryIn this note, we comment on Calabi-Yau spaces with Hodge numbers h_{1, 1}=3 and h_{2,1}=243. We focus on the Calabi-Yau space WP_{1,1,2, 8, 12}(24) and show how some of its instanton numbers are related to coefficients of certain modular forms. We also comment on the relation of four dimensional exchange symmetries in certain N=2 dual models to six dimensional heterotic/heterotic string duality.In this note, we comment on Calabi-Yau spaces with Hodge numbers $h_{1,1}=3$ and $h_{2,1}=243$. We focus on the Calabi-Yau space $WP_{1,1,2,8,12}(24)$ and show how some of its instanton numbers are related to coefficients of certain modular forms. We also comment on the relation of four dimensional exchange symmetries in certain $N=2$ dual models to six dimensional heterotic/heterotic string duality.In this note, we comment on Calabi-Yau spaces with Hodge numbers h 1,1 = 3 and h 2,1 = 243. We focus on the Calabi-Yau space WP 1,1,2,8,12 (24) and show how some of its instanton numbers are related to coefficients of certain modular forms. We also comment on the relation of four-dimensional exchange symmetries in certain N = 2 dual models to six-dimensional heterotic/heterotic string duality.hep-th/9603108CERN-TH-96-70HUB-EP-96-7CERN-TH-96-070HUB-EP-96-7oai:cds.cern.ch:2991741996-03-15
spellingShingle Particle Physics - Theory
Lopes Cardoso, Gabriel
Curio, Gottfried
Lust, Dieter
Mohaupt, Thomas
Instanton numbers and exchange symmetries in N=2 dual string pairs
title Instanton numbers and exchange symmetries in N=2 dual string pairs
title_full Instanton numbers and exchange symmetries in N=2 dual string pairs
title_fullStr Instanton numbers and exchange symmetries in N=2 dual string pairs
title_full_unstemmed Instanton numbers and exchange symmetries in N=2 dual string pairs
title_short Instanton numbers and exchange symmetries in N=2 dual string pairs
title_sort instanton numbers and exchange symmetries in n=2 dual string pairs
topic Particle Physics - Theory
url https://dx.doi.org/10.1016/0370-2693(96)00668-5
http://cds.cern.ch/record/299174
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AT curiogottfried instantonnumbersandexchangesymmetriesinn2dualstringpairs
AT lustdieter instantonnumbersandexchangesymmetriesinn2dualstringpairs
AT mohauptthomas instantonnumbersandexchangesymmetriesinn2dualstringpairs

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