Gromov–Witten gauge theory

We introduce a modular completion of the stack of maps from stable marked curves to the quotient stack [pt/C^x], and use this stack to construct some gauge-theoretic analogues of the Gromov-Witten invariants. We also indicate the generalization of these invariants to the quotient stacks [X=C^x], whe...

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Main Authors: Frenkel, E, Teleman, C, Tolland, A
Format: Journal article
Published: Elsevier 2015
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author Frenkel, E
Teleman, C
Tolland, A
author_facet Frenkel, E
Teleman, C
Tolland, A
author_sort Frenkel, E
collection OXFORD
description We introduce a modular completion of the stack of maps from stable marked curves to the quotient stack [pt/C^x], and use this stack to construct some gauge-theoretic analogues of the Gromov-Witten invariants. We also indicate the generalization of these invariants to the quotient stacks [X=C^x], where X is a smooth proper complex algebraic variety.
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spelling oxford-uuid:ce93f52e-ddf8-4cca-81db-415358262eb12022-03-27T07:36:31ZGromov–Witten gauge theoryJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:ce93f52e-ddf8-4cca-81db-415358262eb1Symplectic Elements at OxfordElsevier2015Frenkel, ETeleman, CTolland, AWe introduce a modular completion of the stack of maps from stable marked curves to the quotient stack [pt/C^x], and use this stack to construct some gauge-theoretic analogues of the Gromov-Witten invariants. We also indicate the generalization of these invariants to the quotient stacks [X=C^x], where X is a smooth proper complex algebraic variety.
spellingShingle Frenkel, E
Teleman, C
Tolland, A
Gromov–Witten gauge theory
title Gromov–Witten gauge theory
title_full Gromov–Witten gauge theory
title_fullStr Gromov–Witten gauge theory
title_full_unstemmed Gromov–Witten gauge theory
title_short Gromov–Witten gauge theory
title_sort gromov witten gauge theory
work_keys_str_mv AT frenkele gromovwittengaugetheory
AT telemanc gromovwittengaugetheory
AT tollanda gromovwittengaugetheory