English
 
Help Privacy Policy Disclaimer
  Advanced SearchBrowse

Item

ITEM ACTIONSEXPORT
 
 
DownloadE-Mail
  Dimensional reduction, extended topological field theories and orbifoldization

Müller, L., & Woike, L. (in press). Dimensional reduction, extended topological field theories and orbifoldization. Bulletin of the London Mathematical Society, Early view Online - Print pending. doi:10.1112/blms.12427.

Item is

Files

show Files
hide Files
:
2004.04689.pdf (Preprint), 214KB
 
File Permalink:
-
Name:
2004.04689.pdf
Description:
File downloaded from arXiv at 2020-11-16 15:38
OA-Status:
Visibility:
Private
MIME-Type / Checksum:
application/pdf
Technical Metadata:
Copyright Date:
-
Copyright Info:
-

Locators

show
hide
Locator:
https://doi.org/10.1112/blms.12427 (Publisher version)
Description:
-
OA-Status:
Not specified

Creators

show
hide
 Creators:
Müller, Lukas1, Author           
Woike, Lukas, Author
Affiliations:
1Max Planck Institute for Mathematics, Max Planck Society, ou_3029201              

Content

show
hide
Free keywords: Mathematics, Quantum Algebra, Mathematical Physics, Algebraic Topology
 Abstract: We prove a decomposition formula for the dimensional reduction of an extended
topological field theory that arises as an orbifold of an equivariant
topological field theory. Our decomposition formula can be expressed in terms
of a categorification of the integral with respect to groupoid cardinality. The
application of our result to topological field theories of Dijkgraaf-Witten
type proves a recent conjecture of Qiu-Wang.

Details

show
hide
Language(s): eng - English
 Dates: 2020
 Publication Status: Accepted / In Press
 Pages: -
 Publishing info: -
 Table of Contents: -
 Rev. Type: Peer
 Identifiers: arXiv: 2004.04689
DOI: 10.1112/blms.12427
 Degree: -

Event

show

Legal Case

show

Project information

show

Source 1

show
hide
Title: Bulletin of the London Mathematical Society
  Abbreviation : Bull. London Math. Soc.
Source Genre: Journal
 Creator(s):
Affiliations:
Publ. Info: Wiley
Pages: - Volume / Issue: - Sequence Number: Early view Online - Print pending Start / End Page: - Identifier: -