How Topological Recursion Organizes Quantum Fields on Noncommutative Geometries - Part 2
Explore advanced concepts in quantum field theory, focusing on topological recursion and its application to noncommutative geometries in this advanced mathematics lecture.
Local Structures of Z-Graded Q-Manifolds
Explore Z-graded Q-manifolds' local structures, delving into advanced mathematical concepts within supergeometry and bracket structures in physics.
Surreal Numbers and Transseries - Lecture 3
Explore advanced mathematical concepts of surreal numbers and transseries, delving into their properties, applications, and connections to asymptotic analysis.
Surreal Numbers and Transseries - Lecture 2
Explore advanced mathematical concepts of surreal numbers and transseries, delving into their properties and applications in asymptotic analysis.
Topics in Applied Model Theory - Lecture 12
Explore advanced concepts in model theory, including risky closures, algebraic groups, and PAC fields, with expert insights from Zoé Chatzidakis of CNRS-ENS.
Modelling Immunity
Explore mathematical models of immunity generation and waning, fitted to data for estimating seroprevalence in Canadian jurisdictions, with applications to COVID-19 vaccination programs.
Advanced Course I: Schramm Loewner Evolution and Lattice Models - Lecture 2, Part 2
Explore advanced concepts in Schramm Loewner Evolution and lattice models, focusing on theoretical foundations and applications in mathematical physics and probability theory.
Schramm Loewner Evolution and Lattice Models - Advanced Course Lecture 1, Part 1
Explore Schramm Loewner Evolution and its connections to lattice models in this advanced mathematics lecture, delving into complex analysis and probability theory.
P=W via H_2
Exploration of Lie algebra H_2 and its action on cohomology of moduli spaces, connecting natural filtrations and tautological operations to unify mathematical concepts.
Index Problem for Elliptic Operators Associated With Group Actions and NCG
Explore noncommutative geometry methods for solving index problems in elliptic operators associated with group actions, including pseudodifferential uniformization and applications to mathematical physics.
Entropy Techniques for Nonlinear Partial Differential Equations - A Few Examples
Explore entropy techniques for nonlinear PDEs, focusing on Fokker-Planck equations. Learn applications in polymeric fluids, molecular dynamics, and high-dimensional algorithms.
Michael Rathjen - Opening and Introduction
Explore the foundations of mathematics in this lecture on types, sets, and constructions, delving into fundamental concepts that shape our understanding of mathematical structures.
Johannes Brödel- From Elliptic Multiple Zeta Values to Modular Graph Functions
Explore the connection between elliptic multiple zeta values and modular graph functions in this advanced mathematics lecture by Johannes Brödel.
Stephan Stieberger - Single Valued Multiple Zeta Values and String Amplitudes
Explores the connection between real and complex iterated integrals in mathematics and their applications to open and closed string scattering amplitudes in physics, using single-valued projections.
Modular Graph Functions and Non Holomorphic Modular Forms
Explore non-holomorphic modular forms in string theory, their properties, and connections to mixed motives and L-functions. Gain insights into advanced mathematical concepts in physics.
Graphical Hyperlogarithms
Explore graphical hyperlogarithms, a generalization of iterated integrals related to cell zeta values. Learn about their graphical representation and coaction formula in subquotient graphs.
The Galois Group of the Category of Mixed Hodge Tate Structures
Explore the Galois group of mixed Hodge-Tate structures, focusing on Tannakian formalism and the canonical description of the Hopf algebra in relation to graded comodules.
Michael Hoffman - Multiple Zeta Values and Alternating MZVs Arising From a Combinatorial Problem
Exploration of multiple zeta values and alternating MZVs stemming from a combinatorial problem, discussing formulas involving Euler polynomials and relations among alternating multiple zeta values.
Raf Bocklandt: Deforming Dimers
Explore deformation theory of dimer models, their relation to mirror symmetry for Riemann surfaces, and various aspects illustrated with examples.
Mesoscale Crystal Plasticity Based on Continuum Dislocation Dynamics
Explores mesoscale crystal plasticity using continuum dislocation dynamics, presenting a novel mathematical model and numerical solution for predicting dislocation patterns in metal crystals.
Two Dimensional Topological Field Theories and Partial Fractions
Explore the connection between 2D topological field theories and sequences derived from surface evaluations, examining target category impacts on sequence occurrence.