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SUMMARY:Andrea Antinucci (Sissa)
DTSTART:20230919T140000Z
DTEND:20230919T150000Z
DTSTAMP:20260423T021036Z
UID:SymSem/39
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/SymSem/39/">
 Anomalies of non-invertible self-duality symmetries: fractionalization and
  gauging"</a>\nby Andrea Antinucci (Sissa) as part of Symmetry Seminar\n\n
 \nAbstract\nAnomalies of global symmetries are important tools for constra
 ining the dynamics of QFTs\, hence their generalization to non-invertible 
 symmetries is clearly important. Their definition and classification\, how
 ever\, are still puzzling. In this talk\, I will argue that defining anoma
 lies as obstructions to gauging makes them computable using symmetry topol
 ogical field theory (SymmTFT). I will focus on duality defects\, arising i
 n d=2n dimensional theories self-dual under gauging a finite abelian n-1 f
 orm symmetry. For d=2\, the classification of anomalies was already known 
 in the mathematical literature\, and I will demonstrate how to reproduce t
 hese results with techniques easily generalizable to higher dimensions. In
  any dimension\, we find two obstructions to gauging. The first indicates 
 that intrinsically non-invertible symmetries are always anomalous. When th
 is obstruction vanishes\, a second one can emerge\, linked to a pure anoma
 ly in the global variant where the duality defect is invertible. Calculati
 ng this requires extra data\, which I will argue corresponds to a choice o
 f symmetry fractionalization. Based on joint work (2308.11707) with F. Ben
 ini\, C. Copetti\, G. Galati\, G. Rizi.\n
LOCATION:https://researchseminars.org/talk/SymSem/39/
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