Factoring Gleason Polynomials Modulo 2 - Pre-Talk
Explore factoring Gleason polynomials modulo 2 with postdoc Malavika Mukundan, delving into advanced mathematical concepts in dynamics.
Determinants of Cohomology for Number Fields
Explore determinants of cohomology in number fields, delving into advanced mathematical concepts and their applications in algebraic number theory.
Indices and the 7 Laws of Indices - A Complete Mathematics Tutorial
Master all 7 laws of indices with clear explanations and practical examples. Gain a comprehensive understanding of index calculations and problem-solving techniques.
Tetration: Meaning and Explanation - Why You Didn't Learn This in School
Explore tetration's concept, definition, and examples. Discover why this advanced mathematical operation isn't typically taught in schools.
Crystalline Measures and Zeta Functions
Explorez les liens entre mesures cristallines et fonctions zêta, en examinant leurs propriétés et relations avec la fonction zêta de Riemann.
Tropical Fukaya Algebras
Explore multiple cut operations on symplectic manifolds and their impact on curve count-based invariants, focusing on Fukaya algebras and tropical graph representations.
Poetry, Drumming and Mathematics
Explore connections between poetry, drumming, and mathematics with Fields Medalist Manjul Bhargava. Discover surprising links between these seemingly disparate disciplines.
Introduction to Resurgence in Asymptotic Expansions - Lecture
Explore resurgence in Stirling formula and quantum dilogarithm, examining asymptotic expansions and the interplay between large and small coefficients in mathematical series.
Random Lattices as Sphere Packings
Explore lattice-sum functions and their applications in sphere packing density, including Siegel's mean value theorem and recent advancements in optimal packing bounds.
Number Theory over Function Fields - Lecture 6
Explore recent progress in number theory using polynomial analogues over finite fields, connecting to topology, probability, and geometric Langlands theory.
Number Theory over Function Fields - Lecture 5
Explore recent progress in number theory using polynomial analogues over finite fields, connecting to topology, probability, and geometric Langlands theory.
Number Theory over Function Fields - Lecture 4
Explore recent progress in number theory using polynomial analogues over finite fields, connecting geometric perspectives to topology, probability, and automorphic forms.
Number Theory over Function Fields - Lecture 3
Explore recent progress in number theory using polynomial analogues over finite fields, connecting to topology, probability, and geometric Langlands theory.
Number Theory over Function Fields - Lecture 2
Explore recent progress in number theory using polynomial analogues over finite fields, connecting to topology, probability, and geometric Langlands theory.
Number Theory over Function Fields - Lecture 1
Explore recent progress in number theory using polynomial analogues over finite fields, connecting to topology, probability, and geometric Langlands theory.
Prismatic Cohomology Relative Delta-Rings
Explore prismatic cohomology's evolution, comparing absolute and relative variants, and delve into a new generalization bridging the two approaches.
Introduction to Prismatic Cohomology - Lecture 4
Explore prismatic cohomology, focusing on prismatization and the prismatic logarithm in advanced algebraic geometry and number theory.
Introduction to Prismatic Cohomology - Lecture 3
Explore prismatic cohomology, covering general results, prismatization, and the prismatic logarithm in this advanced mathematics lecture by Johannes Anschütz.
Introduction to Prismatic Cohomology - Lecture 2
Explore prismatic cohomology, focusing on general results and derived concepts. Delve into prismatization as a tool for understanding this advanced mathematical theory.
Introduction to Prismatic Cohomology - Lecture 1
Explore prismatic cohomology's foundations, including its applications in characteristic 0 and p, general results, prismatization, and the prismatic logarithm.
Discrete Subgroups with Finite Bowen-Margulis-Sullivan Measure in Higher Rank - Part 1
Explore discrete subgroups with finite Bowen-Margulis-Sullivan measure in higher rank semisimple real algebraic groups, including classification and applications to L^2 spectrum.