Computing Euler Factors of Curves
Explore computational methods for determining Euler factors of curves in arithmetic geometry, focusing on advanced mathematical techniques and applications.
Counting S4 and S5 Extensions Satisfying the Hasse Norm Principle
Explore counting techniques for S4 and S5 extensions satisfying the Hasse norm principle in this advanced mathematical lecture by Rachel Newton.
Computing Ceresa Classes of Curves
Explore computational methods for Ceresa classes of curves in algebraic geometry, focusing on arithmetic and geometric aspects.
The Geometry of Stable Lattices in Bruhat-Tits Buildings
Explore the geometry of stable lattices in Bruhat-Tits buildings through an in-depth mathematical conference talk by Mima Stanojkovski.
Probabilistic Approaches to Rational Points on Algebraic Surfaces
Explore probabilistic methods for studying rational points on algebraic surfaces, delving into advanced mathematical concepts and recent research developments.
Lang-Weil Type Bounds in Finite Difference Fields
Explore Lang-Weil type bounds in finite difference fields with Martin Hils, delving into advanced mathematical concepts and their applications.
An Invitation to Globally Valued Fields
Explore globally valued fields in mathematics through an in-depth lecture by Ehud Hrushovski, delving into advanced concepts and their applications.
Existential Uniform p-adic Integration and Descent for Integrability and Largest Pole
Explore uniform p-adic integration, integrability descent, and largest pole concepts in valued fields through an expert mathematical lecture.
Beyond the Fontaine-Wintenberger Theorem
Explore advanced mathematical concepts beyond the Fontaine-Wintenberger theorem in this in-depth conference talk by Konstantinos Kartas.
Existential Closedness of Qalg as a Globally Valued Field
Explore existential closedness of Qalg as a globally valued field in advanced mathematical theory. Delve into complex concepts with expert Michal Szachniewicz.
A Hasse Principle over Berkovich Analytic Curves
Explore a Hasse principle over Berkovich analytic curves in this mathematical conference talk by Vlerë Mehmeti, delving into advanced concepts in model theory of valued fields.
The Average Size of 3-Torsion in Class Groups of 2-Extensions
Explore 3-torsion in class groups of 2-extensions with Melanie Matchett Wood. Delve into advanced number theory concepts and their statistical implications in this mathematical lecture.
Arithmetic Statistics: Concepts and Applications
Explore arithmetic statistics through an in-depth lecture, covering key concepts and recent developments in this mathematical field.
Integers Expressible as the Sum of Two Rational Cubes
Explore integers expressible as sums of rational cubes with Manjul Bhargava in this advanced mathematical lecture on arithmetic statistics.
Quadratic Twist Families of Elliptic Curves with Unusual 2∞-Selmer Groups
Explore quadratic twist families of elliptic curves with unusual 2∞-Selmer groups in this advanced mathematics talk by Alexander Smith at CIRM's Arithmetic Statistics meeting.
Subrings of Number Fields
Explore subrings of number fields with Hendrik Lenstra in this advanced mathematical lecture on arithmetic statistics.
Complex Multiplication - Lecture 1
Explore complex multiplication in mathematics through an in-depth lecture by Jan Vonk, covering fundamental concepts and advanced theories.
Class Field Theory - Lecture 1
Explore fundamental concepts of class field theory in this advanced mathematics lecture, delving into algebraic number theory and Galois theory.
Frobenius Distributions - Lecture 1
Explore Frobenius distributions in arithmetic statistics through an advanced mathematical lecture by Kiran Kedlaya at CIRM's Spring School.
Dispersionless Integrable Equations and Modular Forms
Explore the connection between dispersionless integrable PDEs and modular forms, focusing on Hirota equations and first-order integrable Lagrangians. Gain insights into advanced mathematical concepts and their applications.
On ODEs Satisfied by Modular Forms
Explore ODEs satisfied by modular forms, their invariance under Lie groups, and associated algebraic curves. Extend results to Jacobi forms and examine examples from classical modular forms.