Thomson's 5 Point Problem and Power-Law Potentials - Rothschild Lecture
Explore Thomson's 5 point problem and its phase transition constant through rigorous computer-assisted proof. Gain insights into electrostatic potential minimization and power-law potentials on spheres.
Hasse Principle for Simply Connected Groups - Kirk Lecture
Explore the Hasse principle for simply connected groups, its significance in number fields, and recent progress in function fields of curves over p-adic fields.
Algebraic Geometry and Pythagorean Triples
Explore algebraic geometry through Pythagorean triples, bridging classical mathematics with modern perspectives for a broad audience.
Quillen Metrics and Applications - Part 3: Gauged Maps, Vortices and Their Moduli
Explore gauged maps, vortices, and moduli spaces through historical context, applications, and analytical tools in mathematical physics.
Conjecture Cracking with the Classification - Applications of the CFSG, New and Old
Explore applications of the Classification of Finite Simple Groups in conjecture cracking, examining both new and classic examples in group theory.
Primitive Permutation Groups: More Problems and Open Questions
Explore advanced concepts in primitive permutation groups, addressing unresolved problems and potential research directions in group theory.
Principal Blocks for Different Primes
Explore principal blocks for different primes in group theory, delving into new connections and advanced concepts.
Asymptotics for Graph Complex Euler Characteristics
Explore asymptotics of graph complex Euler characteristics with M. Borinsky, delving into algebra, topology, and the Grothendieck-Teichmüller group.
Graph Complexes, GRT and Cohomology of GLn
Explore graph complexes, GRT, and GLn cohomology with Oxford's F. Brown. Delve into algebra, topology, and the Grothendieck-Teichmüller group in this advanced mathematical lecture.
Automorphisms of Seamed Surfaces, Modular Operads and Galois Actions
Explore automorphisms of seemed surfaces, modular operads, and Galois actions in this advanced algebraic topology lecture by M. Robertson.
Graph Complexes, Operadic Mapping Spaces and Embedding Calculus - A Survey
Explore graph complexes, operadic mapping spaces, and embedding calculus in this comprehensive survey by B. Fresse from Lille.
Stabilizer Bitorsors in Double Shuffle Theory
Explore stabilizer bitorsors in double shuffle theory, delving into algebra, topology, and the Grothendieck-Teichmüller group with expert insights.
Torsion in String Topology
Explore torsion in string topology with Florian Naef, delving into algebraic and topological aspects related to the Grothendieck-Teichmüller group.
Poincare Duality and TQFT Structures for Loop Spaces
Explore Poincaré duality and TQFT structures in loop spaces, delving into advanced algebraic topology concepts with K. Cieliebak from Augsburg.
Tangles in a Pole Dance Studio - A Reading of Massuyeau, Alekseev, and Naef
Explore algebraic topology and the Grothendieck-Teichmüller group through an innovative lens, examining tangles in a unique context.
Top Weight Cohomology of M_{g,n} and the Handlebody Group
Explore top weight cohomology of M_{g,n} and its connection to the handlebody group in algebraic topology and Grothendieck-Teichmüller theory.
Gravity Properad, Moduli Spaces M_g,n, and String Topology
Explore gravity properad, moduli spaces M_g,n, and string topology with S. Merkulov, delving into algebraic and topological concepts in advanced mathematics.
Average Number of Zeros of Characters of Finite Groups
Explore the average number of zeros in character tables of finite groups, delving into advanced group theory concepts.
The Stabilizer Lie Algebra of the Harmonic Coproduct
Explore the stabilizer Lie algebra of the harmonic coproduct, delving into algebraic and topological concepts related to the Grothendieck-Teichmüller group.
Zeta Functions for Anosov Diffeomorphisms, Flows and Actions
Explore analytic techniques in dynamics and geometry, focusing on zeta functions for Anosov diffeomorphisms, flows, and actions.
Can You Solve The Impossible Age and House Number Puzzle?
Challenging mathematical puzzle involving age and house number, testing logical reasoning and problem-solving skills. Explore a unique problem from the International Championship of Mathematical Games.