Toric geometry and the dual of I-extremization

Bibliographic Details
Main Authors: Gauntlett, J, Martelli, D, Sparks, J
Format: Journal article
Published: Springer 2019
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author Gauntlett, J
Martelli, D
Sparks, J
author_facet Gauntlett, J
Martelli, D
Sparks, J
author_sort Gauntlett, J
collection OXFORD
description
first_indexed 2024-03-06T18:33:04Z
format Journal article
id oxford-uuid:0a4ead69-8a11-4346-ac4b-2dc76ba13f65
institution University of Oxford
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publishDate 2019
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spelling oxford-uuid:0a4ead69-8a11-4346-ac4b-2dc76ba13f652022-03-26T09:23:14ZToric geometry and the dual of I-extremizationJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:0a4ead69-8a11-4346-ac4b-2dc76ba13f65Symplectic Elements at OxfordSpringer2019Gauntlett, JMartelli, DSparks, J
spellingShingle Gauntlett, J
Martelli, D
Sparks, J
Toric geometry and the dual of I-extremization
title Toric geometry and the dual of I-extremization
title_full Toric geometry and the dual of I-extremization
title_fullStr Toric geometry and the dual of I-extremization
title_full_unstemmed Toric geometry and the dual of I-extremization
title_short Toric geometry and the dual of I-extremization
title_sort toric geometry and the dual of i extremization
work_keys_str_mv AT gauntlettj toricgeometryandthedualofiextremization
AT martellid toricgeometryandthedualofiextremization
AT sparksj toricgeometryandthedualofiextremization