[Alta-Logic] Peripatetic Seminar on Friday
Kristine Bauer
bauerk at ucalgary.ca
Fri Nov 22 10:06:13 MST 2024
Apologies, here is the link:
<https://ucalgary.zoom.us/j/99626774774>
Join our Cloud HD Video Meeting<https://ucalgary.zoom.us/j/99626774774>
ucalgary.zoom.us<https://ucalgary.zoom.us/j/99626774774>
[zoom.ico]<https://ucalgary.zoom.us/j/99626774774>
Cheers,
Kristine
Sent from my iPhone
On Nov 22, 2024, at 10:04 AM, Kristine Bauer <bauerk at ucalgary.ca> wrote:
The Peripatetic Seminar is on *now*. See link below or join us in ICT 616.
Cheers,
Kristine
Sent from my iPhone
On Nov 21, 2024, at 4:49 PM, Florian Schwarz <florian.schwarz at ucalgary.ca> wrote:
Dear all,
This is a friendly reminder that tomorrow at 10am we will be streaming Kalin's talk in ICT 616. If you want to join but can't come in person, feel free to reply to this email and I will share the zoom link with you.
Best regards,
Florian
Am 19.11.24 um 09:44 schrieb Florian Schwarz:
Dear all,
On Friday, November 22nd Kalin Krishna will speak in the peripatetic seminar. It will be streamed through zoom at 10am in ICT 616.
Title: Higher groupoids and higher generalized morphisms
Abstract: Higher groupoids play a crucial role in the active research area of interplay between higher categorical structures and other fields of mathematics. We give the notion of a Good Geometric category, where one can define and study these higher structures with applications to geometry, for example the category of smooth manifolds. We define the notion of higher groupoids in Good Geometric categories and organize them into an (∞, 1) categorical framework. The morphisms between the higher groupoids are given by bibundles which are Kan fibrations over the interval. Higher morphisms will be modelled by Kan fibrations over the higher simplices. This approach gives a more combinatorial and geometric way of approaching anafunctors and higher generalised morphisms between groupoids. This is of particular interest in higher gauge theory and string theory, where the higher connection on higher bundles will give the notion of parallel transport of strings and surfaces.
Website: https://logic.ucalgary.ca
Hope to see you there!
Best regards,
Florian Schwarz
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