Hidden Symmetries of the Work of Jan Nekovář
Explorez les principes unificateurs de la recherche de Jan Nekovar, des systèmes d'Euler aux variétés de Shimura quaternioniques, en passant par les résultats de parité pour les fonctions L.
Equações de Grau Cinco
Explore a complexidade das equações de grau cinco e suas soluções, aprofundando-se em conceitos matemáticos avançados e suas implicações teóricas.
Braided Fusion Categories - Lecture 3
Explore semisimple braided tensor categories, their structure, and classification. Delve into centralizers, non-degeneracy, equivariantizations, and the core of braided fusion categories.
Contando Cuerpos de Números Algebraicos
Explora la teoría de cuerpos de números algebraicos y sus aplicaciones en matemáticas avanzadas. Profundiza en conceptos fundamentales y técnicas de conteo.
Méthodes Galoisiennes Appliquées aux Équations Fonctionnelles
Explorez les méthodes galoisiennes appliquées aux équations fonctionnelles en mathématiques avancées. Approfondissez vos connaissances avec cette conférence spécialisée du CIRM.
Le dernier théorème de Fermat
Plongez dans l'histoire fascinante et la résolution du célèbre théorème de Fermat, un défi mathématique qui a intrigué les esprits pendant plus de trois siècles.
Sheaves on Graphs, the Hanna Neumann Conjecture, and Algebraic Geometry Applications
Explore advanced graph theory concepts through sheaf theory and the Hanna Neumann conjecture, featuring innovative problem-solving approaches and applications in discrete mathematics.
Class Field Theory Standpoint and Its Three Fundamental Generalisations - Lecture 2
Delve into advanced class field theory concepts, exploring Takagi's existence theory, Mochizuki's IUT theory, and modern perspectives on Langlands program and anabelian geometry.
The Tau of Ramanujan by Eknath Ghate
Explore Ramanujan's tau-function, its significance in Number Theory, and recent developments. Discover intriguing patterns and open problems in this fascinating mathematical sequence.
Automorphic Forms and Representation Theory - Introduction to the Langlands Program
Explore the Langlands Program, connecting automorphic forms and representation theory in advanced mathematics, with insights from James Arthur of the University of Toronto.
Automorphic Forms and Representation Theory - Introduction to the Langlands Program - Lecture 18
Explore the Langlands Program through automorphic forms and representation theory, delving into advanced mathematical concepts and their interconnections.
Automorphic Forms and Representation Theory - Introduction to the Langlands Program - Lecture 14
Explore the Langlands Program, connecting automorphic forms and representation theory in advanced mathematics, with insights from James Arthur of the University of Toronto.
Automorphic Forms and Representation Theory - Introduction to the Langlands Program - Lecture 3
Explore the Langlands Program through automorphic forms and representation theory, delving into advanced mathematical concepts and their interconnections.
Automorphic Forms and Representation Theory - Introduction to the Langlands Program - Lecture 8
Explore the Langlands Program, connecting automorphic forms and representation theory in advanced mathematics, with insights from James Arthur.
Automorphic Forms and Representation Theory - Introduction to the Langlands Program - Lecture 7
Explore the Langlands Program through automorphic forms and representation theory, delving into advanced mathematical concepts and their interconnections.
Automorphic Forms and Representation Theory - Introduction to the Langlands Program - Lecture 6
Explore the Langlands Program, connecting automorphic forms and representation theory in advanced mathematics, with insights from James Arthur of the University of Toronto.
Automorphic Forms and Representation Theory - Introduction to the Langlands Program - Lecture 5
Explore the Langlands Program, connecting automorphic forms and representation theory in advanced mathematics, with insights from James Arthur of the University of Toronto.
Why You Can't Solve Quintic Equations - Galois Theory Approach
Explore the fascinating world of Galois theory and discover why quintic equations can't be solved using a formula, with insights accessible to math enthusiasts of all levels.
The Chabauty-Coleman-Kim Method: From Theory to Practice - Lecture 1
Explore advanced techniques for studying rational points on modular curves, focusing on the Chabauty-Coleman-Kim method and its theoretical and practical applications in arithmetic geometry.
Rational Points on Modular Curves - Lecture 2
Explore advanced techniques for studying rational points on modular curves, focusing on geometry, Q-rational points, Chabauty methods, and computational aspects in arithmetic geometry.
Galois Theory I - Introduction to Polynomial Equations and Symmetries
Explore Galois theory's insights into solving polynomial equations, from quadratic to quartic, and the historical development of algebraic problem-solving techniques.