Speaker: David Penneys (Ohio State)
The notion of an algebra makes sense in any monoidal category C4.
Speaker: Julia Plavnik (Texas A&M)
Speaker: Dr Vigleik Angeltveit (MSI/ANU)
I will try to explain how the Norm map shows up in some different parts of mathematics like in equivariant stable homotopy groups and Witt vectors.
Speaker: Professor Peter Tingley (Loyola University Chicago)
Lusztig's canonical basis is a fairly miraculous object that, among other things, gives a chosen basis for every finite dimensional irreducible representati
Speaker: Hafiz Khusyairi (ANU)
Traditionally, the twisted inverse image functor of Grothendieck duality is defined by means of compactification on a class of morphisms between noetherian
Speaker: Ezra Getzler (Northwestern)
The Batalin-Vilkovisky formalism is a theory of gauge symmetry in derived geometry which takes Nöther’s formalism for classical field theories off-shell (th
Speaker: Jesse Burke (MSI/ANU)
I'll start by giving a gentle introduction to $A$-infinity algebras and their Hochschild cochains, using a rudimentary graphical calculus.
Speaker: A/Prof. Scott Morrison (MSI, ANU)
Every tensor category has a Drinfeld centre. In nice enough cases, this is a modular tensor category.
Speaker: Dr Corey Jones (MSI, ANU)
In this talk, we will discuss generalized rotation operators in (spherical) fusion categories, and present formulas for the multiplicities of their eigenva
Speaker: Professor Richard Garner (Macquarie University)
The Lie algebra associated to a Lie group $G$ encodes the first-order infinitesimal structure of $G$ near the identity; on the other hand, the formal group