Hammers + Waves from Skybox Audio - Native Instruments
Explore skybox Audio's innovative piano collections, featuring robotic sampling for a human touch. Product specialist demonstrates acoustic, chime, electric, and prepared instruments.
Corinna Ulcigrai - Dynamics and Arithmetics of Higher Genus Surface Flows
Explore dynamics of higher genus surface flows, examining discrete systems, arithmetic conditions, and ergodic integrals. Gain insights into mixing, shearing, and local linearization techniques.
The Rogers-Ramanujan Identities and the Icosahedron - Lecture 1
Explore the deep connections between the Rogers-Ramanujan identities and the icosahedron, spanning number theory, modular forms, combinatorics, and more in this accessible mathematical lecture.
Mini-course on Hardy Spaces - Part 3
Explore Hardy spaces with a focus on rotation, generalization, and approximate identities. Delve into uniform boundedness, Poisson PR constructions, and harmonic functions.
Artin Reciprocity via Spheres
Explore Artin reciprocity through spheres, covering functionality, logical construction, global fields, spectra, and K theory in this advanced mathematics lecture.
Inverse Problems and the Anisotropic Calderón Conjecture
Explore geometric inverse problems, focusing on the Calderon Problem and its anisotropic variant. Learn about harmonic functions, complex geometric optics, and wave equation properties in this advanced mathematics lecture.
Donald Coxeter and Geometry
Explore Donald Coxeter's contributions to geometry, including non-Euclidean geometries, higher dimensions, and connections to art and music in this engaging mathematical journey.
The Glamorous Variety
Explore the aesthetic virtue of glamour in mathematics, focusing on semistable curves, modular curves, perfectoid rings, and connections to the Langlands program.
A Categorical Description of Discriminants
Explore a categorical approach to discriminants in toric homological mirror symmetry, including B-side categories, spherical functors, and K-theoretic evidence. Joint work with Ludmil Katzarkov presented.
Non-Archimedean Quantum K-Theory and Gromov-Witten Invariants
Explore non-archimedean geometry's role in Gromov-Witten invariants, focusing on derived approaches, K-theory, and motivic cohomology. Learn about geometric relations and their implications for numerical invariants.
AMC 12 Cube Colouring Question
Explore a challenging cube coloring problem and learn how to solve it using mathematical reasoning and combinatorial analysis.
Mixing for Nonlinear PDEs, Perturbed by Bounded Random Forces - I
Explore mixing phenomena in nonlinear PDEs under bounded random perturbations. Gain insights into mathematical techniques for analyzing stochastic partial differential equations.
Dynamics of the Geodesic Flow on Surfaces Without Conjugate Points - Lecture 4
Explore geodesic flow dynamics on surfaces without conjugate points, focusing on uniqueness and ergodicity of maximal entropy measure and mixing properties of the flow.
Ergodicity in Smooth Dynamics - Lecture 9
Explore ergodicity in smooth dynamics with expert Amie Wilkinson, delving into advanced mathematical concepts and their applications in dynamical systems.
Ergodicity in Smooth Dynamics - Lecture 5
Explore ergodicity in smooth dynamics with experts Rodriguez-Hertz and Wilkinson, delving into advanced concepts and applications in this comprehensive lecture.
Ergodicity in Smooth Dynamics - Lecture 4
Explore ergodicity in smooth dynamics with expert Amie Wilkinson, delving into advanced mathematical concepts and their applications in dynamical systems.
Ergodicity in Smooth Dynamics - Lecture 2
Explore advanced concepts in ergodic theory and smooth dynamical systems, focusing on measure-preserving transformations and their properties in continuous-time systems.
Introduction to Ergodic Theory - Lecture 5
Explore fundamental concepts and applications of ergodic theory, delving into mathematical principles that govern long-term behavior of dynamical systems.
Introduction to Ergodic Theory - Lecture 3
Explore fundamental concepts and applications of ergodic theory, delving into mathematical principles that govern long-term behavior of dynamical systems.
The Penrose Tiling, Self-Similar Quasicrystals, and Fundamental Physics
Explore the intriguing connections between Penrose tilings, self-similar quasicrystals, and fundamental physics in this thought-provoking seminar by Latham Boyle from Perimeter Institute.
Topological Cyclic Homology and the Fargues-Fontaine Curve
Explore the connection between localizing invariants and the Fargues--Fontaine curve, with insights on K-theory, topological cyclic homology, and the twistor projective line.