The Affine Hecke Category Is a Monoidal Colimit - James Tao
Explore the affine Hecke category's structure as a monoidal colimit, delving into geometric and modular representation theory with expert James Tao from MIT.
On the Left Adjoint of mod p Smooth Parabolic Induction
Delve into advanced mathematical concepts exploring parabolic induction functors, focusing on left adjoint properties and their behavior with algebraic weights in p-adic field extensions.
Ambidexterity I by Neil Strickland
Explore duality phenomena in algebraic topology, commutative algebra, and modular representation theory. Learn about derived categories, triangulated structures, and Grothendieck duality theory in this advanced mathematics lecture.
Stratification and Duality for Representations of Finite Groups - Lecture 2
Explore advanced concepts in finite group representation theory, focusing on stratification and duality principles. Gain insights into algebraic structures and their applications in mathematics.
Quillen's Stratification Theorems - Lecture 3
Explore Quillen's Stratification Theorem(s) in algebraic topology, focusing on key concepts, applications, and implications for understanding cohomological support varieties and triangulated categories.
Quillen's Stratification Theorems - Lecture 2
Explore Quillen's Stratification Theorem(s) in algebraic topology, focusing on key concepts, applications, and implications for understanding cohomological support varieties and triangulated categories.
Stratification and Duality for Representations of Finite Groups - Lecture 3
Explore advanced concepts in finite group representation theory, focusing on stratification and duality principles. Gain insights into algebraic structures and their applications in mathematics.
The Weight Part of Serre's Conjecture and the Emerton-Gee Stack
Explore the Breuil-Mezard conjecture's impact on local deformation rings and its connection to Serre's conjecture, focusing on recent advancements in moduli stack theory and p-adic Galois representations.
Localisation in Homotopy Theory by Abhinandan Das
Explore localization techniques in homotopy theory, focusing on applications and implications for understanding topological spaces and their properties.
Duality and Stratification in Commutative Algebra by Srikanth B. Iyengar
Explore duality and stratification in commutative algebra, focusing on derived categories, triangulated structures, and connections to algebraic topology and representation theory.
Stratification and Duality for Representations of Finite Groups - Lecture 4
Explore finite group representations through stratification and duality concepts. Delve into advanced algebraic techniques and their applications in modular representation theory.
Ambidexterity III by Neil Strickland
Explore advanced concepts in algebraic topology, focusing on ambidexterity and its applications in duality phenomena within tensor-triangulated categories.
Quillen Stratification Theorems - Lecture 4
Explore Quillen Stratification Theorems in algebraic topology, examining their applications and implications for understanding cohomological support varieties and triangulated categories.
On the Image of the Trivial Source Ring in the Ring of Virtual Characters of a Finite Group
Explore the ring of virtual characters in finite groups, focusing on the trivial source ring and its connections to modular representation theory.
Similarities Between Representation Theories of Finite Groups in Positive Characteristic and Algebraic Supergroups
Explore similarities between representation theories of finite groups in positive characteristics and algebraic supergroups, including Sylow subgroups and Green correspondence for supergroups.