Search for tag: "functor"

6 Media

29:45 From K-theory to calculus - Niall Taggart From K-theory to calculus - Niall Taggart	From K-theory to calculus - Niall Taggart Classifying spaces in homotopy theory: in honour of Ran Levi's 60th BirthdayNiall Taggart, Utrecht UniversityThis recording is in the process being subtitled. This typically takes around two… icms spaces functor vector calculus tyre action category functors thing structure theory numbers things points limits level spectrum complexification limit formula From Greg McCracken 0 likes 12 plays 0 Licence Type All rights reserved Date Created September 6th, 2022
47:16 Moduli Spaces of Principal 2-Group Bundles and a… Moduli Spaces of Principal 2-Group Bundles and a Categorification of the Freed-Quinn Line Bundle - Emily Cliff	Moduli Spaces of Principal 2-Group Bundles and a Categorification of the Freed-Quinn Line Bundle - Emily Cliff Bundels and Conformal Blocks with a Twist Moduli Spaces of Principal 2-Group Bundles and a Categorification of the Freed-Quinn Line Bundle Emily Cliff (Université de Sherbrooke) 15 June,… icms bundle morphism category bundles objects space groups structure source isomorphism point phi target gamma functor manifold object definition condition composition From Iain Cms 0 likes 7 plays 0 Licence Type All rights reserved Language English Date Created June 15th, 2022
50:03 LAGOON: Jeremy Brightbill (Santa Barbara, USA) LAGOON: Jeremy Brightbill (Santa Barbara, USA)	LAGOON: Jeremy Brightbill (Santa Barbara, USA) Subtitles will be added soon. 9 December Jeremy Brightbill (Santa Barbara, USA): Higher simple-minded systems in negative Calabi-Yau categories icms category module bead beads objects dg degree algebra modules systems shift functor omega morphism categories collision s1 action extension s3 From Liam Holligan 0 likes 5 plays 0 Publisher Liam Holligan Licence Type All rights reserved Language English Date Created December 9th, 2021
53:14 LAGOON: Leicester Algebra and Geometry Open… LAGOON: Leicester Algebra and Geometry Open ONline - Ralph Kaufmann	LAGOON: Leicester Algebra and Geometry Open ONline - Ralph Kaufmann Subtitles are automatically added, you may turn these off by clicking "cc, turn off". We are working on ensuring all subtitles match the lecture. LAGOON: Leicester Algebra and Geometry… thing category things representations morphism trees graphs construction functor representation factors sets theory vector spaces algebras structure tensor 6-factor algebra From Liam Holligan 0 likes 84 plays 0 Publisher Liam Holligan Licence Type All rights reserved Language English Date Created December 10th, 2020
55:14 Jean-Simon Lemay (University of Oxford) : The… Jean-Simon Lemay (University of Oxford) : The Theory of Differential Categories. (session 3)	Jean-Simon Lemay (University of Oxford) : The Theory of Differential Categories. (session 3) Jean-Simon Lemay (University of Oxford) : The Theory of Differential Categories.Abstract: The theory of differential categories uses category theory to study the foundations of differentiation.… yamcats category theory tangent categories differential ring epsilon structure geometry object functor vector paper times bundle definition examples bundles manifolds numbers sigma From Greg McCracken 0 likes 39 plays 0 Licence Type All rights reserved Language English Date Created November 25th, 2020
44:04 Lidia Angeleri Hügel - Purity in Silting… Lidia Angeleri Hügel - Purity in Silting Theory	Lidia Angeleri Hügel - Purity in Silting Theory Work of Bill Crawley-Boevey from the 1990s has shown that the theory of purity and the notion of a definable subcategory studied in model theory play an important role in representation theory. … maths icms category objects structure object module torsion subcategories question heart result modules subcategory functor ring notion purity paper sigma maps morphism From Jane Walker 0 likes 74 plays 0 Publisher ICMS Licence Type All rights reserved Language English Date Created September 10th, 2020

the university of edinburgh

University affiliations

The University of Edinburgh is a charitable body, registered in Scotland, with registration number SC005336, VAT Registration Number GB 592 9507 00, and is acknowledged by the UK authorities as a “Recognised body” which has been granted degree awarding powers.

Any views expressed within media held on this service are those of the contributors, should not be taken as approved or endorsed by the University, and do not necessarily reflect the views of the University in respect of any particular issue.

Unless explicitly stated otherwise, all material is copyright © The University of Edinburgh 2021 and may only be used in accordance with the terms of the licence.