Algebraic combinatorics, resurgence, moulds and applications / Combinatoire algébrique, résurgence, moules et applications

Collection Algebraic combinatorics, resurgence, moulds and applications / Combinatoire algébrique, résurgence, moules et applications

Organizer(s) Chapoton, Frédéric ; Fauvet, Frédéric ; Malvenuto, Claudia ; Thibon, Jean-Yves

Date(s) 26/06/2017 - 30/06/2017

linked URL http://conferences.cirm-math.fr/1599.html

00:00:00 / 00:00:00

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Connected chord diagrams, bridgeless maps, and perturbative quantum field theory

Rooted connected chord diagrams can be used to index certain expansions in quantum field theory. There is also a nice bijection between rooted connected chord diagrams and bridgeless maps. I will discuss each of these things as well as how the second sheds light on the first. (Based on work with Nicolas Marie, Markus Hihn, Julien Courtiel, and Noam Zeilberger.)

Information about the video

Date of recording 28/06/2017
Date of publication 06/07/2017
Institution CIRM
Licence CC BY NC ND
Language English
Audience Researchers
Director(s) Guillaume Hennenfent
Format MP4

Citation data

DOI 10.24350/CIRM.V.19190703
Cite this video Yeats, Karen (28/06/2017). Connected chord diagrams, bridgeless maps, and perturbative quantum field theory. CIRM. Audiovisual resource. DOI: 10.24350/CIRM.V.19190703
URL https://dx.doi.org/10.24350/CIRM.V.19190703

Domain(s)

Bibliography

Courtiel, J., Yeats, K., & Zeilberger, N. (2016). Connected chord diagrams and bridgeless maps. <arXiv:1611.04611> - https://arxiv.org/abs/1611.04611

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