Feynman's Famous Long Division Problem
Explore Feynman's intriguing long division problem, unraveling its mathematical complexities and gaining insights into problem-solving techniques.
Making Enemies with the NSA - Martin Hellman's Cryptography Career - 2015 Turing Award
Turing Award winner Martin Hellman recounts his groundbreaking work in cryptography, confrontation with the NSA, and shift to nuclear risk education, offering insights into secure communication and global peace.
Milnor Spheres - 60 Years Later
Explore Milnor Spheres through a category theory lens, examining recent findings and insights in this seminar on classical differential topology by Ludmil Katzarkov.
Support Varieties and the Tensor Product Property - Lecture
Explore support varieties in representation theory, focusing on tensor product properties and indecomposable periodic objects. Discover applications in finite groups and tensor categories.
G-modules: Stable Categories and Subcoalgebras - Lecture on Affine Group Scheme Representations
Explore affine group scheme representations, stable module categories, and support theory for G-modules. Discover filtrations associated with subcoalgebras of coordinate algebras in this advanced mathematics lecture.
Induced Functors on Drinfeld Centers via Monoidal Adjunctions
Explore induced functors on Drinfeld centers through monoidal adjunctions, examining their compatibility with braiding and preservation of commutative objects in tensor categories.
Chinese Remainder Theorem and Carlson's Theorem for Monoidal Triangulated Categories
Explore Carlson's connectedness theorem generalization for monoidal triangulated categories, including a Chinese remainder theorem version and Balmer support properties.
Stable Module Category for Finite Group Schemes over Commutative Noetherian Rings
Explore finite group schemes, tensor triangular analysis, and Balmer spectrum calculations in stable module categories, based on recent advancements in cohomology and representation theory.
Interpolation Categories for Finite Linear Groups
Exploration of representation stability for complex representations of finite linear groups, focusing on interpolation categories and their applications in algebraic geometry.
Vector Delannoy Categories and Further Developments
Exploration of quantum analogues of Delannoy categories, focusing on constructions, properties, and connections to related mathematical concepts in symmetric tensor categories.
Pre-Galois Categories and Discrete Categories - Lecture on Symmetric Tensor Categories
Exploration of symmetric tensor categories, oligomorphic groups, and their connections, with insights into potential classification methods in representation theory.
Oligomorphic Groups and Tensor Categories
Explore oligomorphic groups and tensor categories, focusing on joint work attaching symmetric tensor categories to oligomorphic groups with measures, leading to new and interesting mathematical discoveries.
The Delannoy Category - Symmetric Tensor Categories and Representation Theory
Explore the Delannoy Category in symmetric tensor theory, featuring classification of simple objects, tensor product rules, and a combinatorial model using Delannoy paths.
Hodge Theory for Poisson Varieties and Nonperturbative Quantization
Explore Hodge theory for Poisson varieties and nonperturbative quantization, focusing on K-theory and mixed Hodge structures to simplify complex calculations in deformation quantization.
An Overview on Closed G2-Structures
Overview of closed G_2-structures on 7-manifolds, exploring their definition, examples, and applications in holonomy G_2-metrics. Discusses Hitchin flow equations and the Laplacian G_2-flow in compact settings.
Equivariant Geometry of Cubics - Applications to Cubic Threefolds and Fourfolds
Explore applications of new invariants in equivariant birational geometry to cubic threefolds and fourfolds, advancing understanding in algebraic geometry and related fields.
Calabi Problem in Generalized Kahler Geometry
Explores generalized Kahler structures, their connection to Kahler manifolds with holomorphic Poisson structures, and presents an approach to the Calabi problem in this context, with focus on toric complex Poisson varieties.
Best Lipschitz Maps and Transverse Measures - Part 2
Explores best Lipschitz maps between hyperbolic surfaces, focusing on approximation methods, transverse measures, and their connection to infinitesimal earthquakes in Teichmüller theory.
Wobbly Fixed Points, Equivariant Multiplicities and U(p,q)-Higgs Bundles
Explores geometry of Higgs bundle moduli spaces, focusing on nilpotent cone fixed points and their classification. Analyzes U(p,q)-Higgs bundles and compares results with equivariant multiplicities.
Local-Global Principles for Norm One Tori and Multinorm Tori Over Semi-Gl
Explore local-global principles for norm one tori and multinorm tori over semi-global fields, delving into advanced algebraic number theory and geometric applications.
A Braided Monoidal 2-Category via Soergel Bimodules
Explore braided monoidal 2-categories through Soergel bimodules, examining quantum group representations and categorification in relation to Hecke algebras and quantum link invariants.