Prof. Christopher Douglas | Mathematical Institute

Prof. Christopher Douglas

Status:

Academic Faculty

Contact form

Personal website:

http://people.maths.ox.ac.uk/cdouglas

+44 1865 273563

Research groups:

Topology

Address

Mathematical Institute
University of Oxford
Andrew Wiles Building
Radcliffe Observatory Quarter
Woodstock Road
Oxford
OX2 6GG

Highlighted Books:

Fusion of defects

Fusion of defects
Bartels, A; Douglas, C; Henriques, A
Memoirs of the American Mathematical Society issue 1237 volume 258 (20 February 2019)

Dualizable tensor categories

(15 March 2018)

Topological Modular Forms

ISBN-13: 9781470418847 (4 December 2014)

Cornered heegaard floer homology

(2018)

Highlighted Publications:

Conformal nets II: conformal blocks

Conformal nets II: conformal blocks
Douglas, C; Bartels, A; Henriques, A
Communications in Mathematical Physics issue 1 volume 354 page 393-458 (1 August 2017)

Fusion Rings of Loop Group Representations

Fusion Rings of Loop Group Representations
Douglas, C
Communications in Mathematical Physics (2013)

Higher Topological Cyclic Homology and the Segal Conjecture for Tori

Higher Topological Cyclic Homology and the Segal Conjecture for Tori
Douglas, C; Carlsson, G; Dundas, B
Advances in Mathematics (2011)

On the Structure of the Fusion Ideal

On the Structure of the Fusion Ideal
Douglas, C
Communications in Mathematical Physics (2009)

Recent Publications:

The balanced tensor product of module categories

The balanced tensor product of module categories
Douglas, C; Schommer-Pries, C; Snyder, N
Kyoto Journal of Mathematics issue 1 volume 59 page 167-179 (3 October 2018)

Conformal nets IV: the 3-category

Conformal nets IV: the 3-category
Bartels, A; Douglas, C; Henriques, A
arXiv issue 2 volume 18 page 897-956 (2 May 2016)

Modular categories as representations of the 3-dimensional bordism 2-category

Modular categories as representations of the 3-dimensional bordism 2-category
Bartlett, B; Douglas, C; Schommer-Pries, C; Vicary, J
arXiv page 1-71 (22 September 2015)

Conformal nets I: coordinate-free nets

Conformal nets I: coordinate-free nets
Douglas, C; Bartels, A; Henriques, A
International Mathematics Research Notices (2015)

Dualizability and Index of Subfactors

Dualizability and Index of Subfactors
Douglas, C; Henriques, A; Bartels, A
Quantum Topology (20 November 2014)

Search form