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Laurent polynomials in Mirror Symmetry

Mirror symmetry is one of the most exciting ideas in mathematics to emerge in the last two decades. It was introduced in physics as a duality between superconformal field theories. This book discusses this rapidly developing aspect of string theory.

Detalles Bibliográficos
Autores principales: Przyjalkowski, Victor V, Coates, Thomas
Lenguaje:eng
Publicado: De Gruyter 2020
Materias:
Acceso en línea:http://cds.cern.ch/record/2758802
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author Przyjalkowski, Victor V
Coates, Thomas
author_facet Przyjalkowski, Victor V
Coates, Thomas
author_sort Przyjalkowski, Victor V
collection CERN
description Mirror symmetry is one of the most exciting ideas in mathematics to emerge in the last two decades. It was introduced in physics as a duality between superconformal field theories. This book discusses this rapidly developing aspect of string theory.
id oai-inspirehep.net-1507712
institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2020
publisher De Gruyter
record_format invenio
spelling oai-inspirehep.net-15077122022-08-09T21:30:43Zhttp://cds.cern.ch/record/2758802engPrzyjalkowski, Victor VCoates, ThomasLaurent polynomials in Mirror SymmetryParticle Physics - TheoryMirror symmetry is one of the most exciting ideas in mathematics to emerge in the last two decades. It was introduced in physics as a duality between superconformal field theories. This book discusses this rapidly developing aspect of string theory.De Gruyteroai:inspirehep.net:15077122020
spellingShingle Particle Physics - Theory
Przyjalkowski, Victor V
Coates, Thomas
Laurent polynomials in Mirror Symmetry
title Laurent polynomials in Mirror Symmetry
title_full Laurent polynomials in Mirror Symmetry
title_fullStr Laurent polynomials in Mirror Symmetry
title_full_unstemmed Laurent polynomials in Mirror Symmetry
title_short Laurent polynomials in Mirror Symmetry
title_sort laurent polynomials in mirror symmetry
topic Particle Physics - Theory
url http://cds.cern.ch/record/2758802
work_keys_str_mv AT przyjalkowskivictorv laurentpolynomialsinmirrorsymmetry
AT coatesthomas laurentpolynomialsinmirrorsymmetry