Nathan Bowler
| Name: | Nathan Bowler |
| Affiliation: | University of Cambridge |
| E-mail: | (only provided to users who are logged into talks.cam) |
| Last login: | 27 Jun 2011, 10:14 a.m. |
Public lists managed by Nathan Bowler
Talks given by Nathan Bowler
Obviously this only lists talks that are listed through talks.cam. Furthermore, this facility only works if the speaker's e-mail was specified in a talk. Most talks have not done this.
Talks organised by Nathan Bowler
This list is based on what was entered into the 'organiser' field in a talk. It may not mean that Nathan Bowler actually organised the talk, they may have been responsible only for entering the talk into the talks.cam system.
- Homotopy Type Theory and Univalent Foundations of Mathematics III
- Homotopy Type Theory and Univalent Foundations of Mathematics II
- Homotopy Type Theory and Univalent Foundations of Mathematics I
- The magnitude of an enriched category
- Colimits of Monads
- The relationship between pie, flexible and semiflexible limits.
- Constructing monoidal theories with open-graphs and rewrite categories
- Protoadditive functors and abstract Galois groups
- Lex colimits
- On the Functional Representation of Abstract Clones
- On Fusion categories, gradings, and representations of Hopf algebras
- The Category Theory of Quantum Field Theory
- Infinity categories and infinity operads
- Relative Malt'sev and Relative Goursat Categories
- On model theory, noncommutative geometry and topoi
- A topos-theoretic approach to Stone-type dualities
- Three 2-categories
- Unwirings and exponentiability in categories of multicategories
- A construction on strong homotopy algebras.
- Duals and invertibility
- Free monads in double categories
- The unification of Mathematics via Topos Theory
- Multicategories
- Title to be confirmed
- On Varieties of Symmetric Monoidal Closed Categories and Dependency of Categorical Diagrams.
- Freyd's models for the independence of AC as classifying toposes
- Second-Order Universal Algebra, Equational Logic, and Algebraic Theories.
- The Scott model of Linear Logic is the extensional collapse of its relational model
- Kernels and weak factorisation systems
- 2-Monads for Differential Calculus
- Unwirings and exponentiability.
- In search of the pythagorean tensor
- Iterated weak enrichments
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