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SUMMARY:Luigi Alfonsi
DTSTART:20200828T123000Z
DTEND:20200828T133000Z
DTSTAMP:20260423T021148Z
UID:EGSS/15
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/EGSS/15/">Hi
 gher geometric aspects of global Double Field Theory</a>\nby Luigi Alfonsi
  as part of Exceptional geometry seminar series\n\n\nAbstract\nHigher diff
 erential geometry is a generalization of differential geometry\, where ord
 inary geometric structures are replaced by their L∞-versions (such as L
 ∞groups and L∞algebras). This formalism let the concept of principal b
 undle be generalized to the one of "bundle gerbe". This geometric object c
 an be equipped with a connection\, whose parallel transport is defined on 
 surfaces instead of on paths. This will be exactly the global formalizatio
 n of the Kalb-Ramond field. We can then say that bundle gerbes are for str
 ings what principal bundles are for gauge particles.\n\nDouble Field Theor
 y is often referred to as a generalization of  Kaluza-Klein Theory that un
 ifies a metric and a Kalb-Ramond field\, instead of a gauge field. Can thi
 s statement be made geometrically precise? In this talk I will give a simp
 le introduction to higher differential geometry\, then I will explore the 
 idea that DFT can be naturally globalized in this geometric formalism. Fin
 ally I will apply this construction to obtain some examples of T-duality.\
 n
LOCATION:https://researchseminars.org/talk/EGSS/15/
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