A p-adic Approach to Differential Equations - Part II
Explore advanced mathematical concepts in this lecture on p-adic approaches to differential equations. Delve into the second part of Daniel Vargas-Montoya's presentation, delivered as part of the Workshop on "Algebraicity and Transcendence for Singular D…
A p-adic Approach to Differential Equations - Lecture 1
Explore a mathematical lecture on p-adic approaches to differential equations in this first installment of a series presented by Masha Vlasenko. Delivered as part of the Workshop on "Algebraicity and Transcendence for Singular Differential Equations" at…
Hidden Structures on de Rham Cohomology of P-adic Analytic Varieties
Dive into hidden structures on de Rham cohomology of p-adic analytic varieties. Explore Hodge filtration, Frobenius, and monodromy in this advanced mathematical colloquium.
Roger Heath Brown - The Determinant Method, Lecture III
Explore variants of the determinant method and its application to consecutive "powerful" numbers in algebraic number theory.
Roger Heath-Brown: The Determinant Method I
Explore rational points on algebraic varieties, their counting methods, and related phenomena in this advanced mathematics lecture by renowned number theorist Roger Heath-Brown.
The Chabauty-Coleman-Kim Method: From Theory to Practice - Lecture 3
Exploring advanced techniques in arithmetic geometry for analyzing rational points on modular curves, focusing on the Chabauty-Coleman-Kim method and its practical applications.
The Chabauty-Coleman-Kim Method: From Theory to Practice - Lecture 2
Explore advanced techniques in arithmetic geometry, focusing on the Chabauty-Coleman-Kim method for studying rational points on modular curves. Gain insights into theoretical foundations and practical applications.
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.
The Chabauty-Coleman-Kim Method: From Theory to Practice - Lecture 4
Explore advanced techniques in arithmetic geometry, focusing on the Chabauty-Coleman-Kim method for studying rational points on modular curves. Gain insights into theoretical foundations and practical applications.
Classical and Quadratic Chabauty - Lecture 3
Explore advanced techniques in arithmetic geometry: Classical and Quadratic Chabauty methods for studying rational points on modular curves, with applications to elliptic curves.
Rational Points on Modular Curves - Lecture 3
Explore advanced techniques for studying rational points on modular curves, focusing on geometry, Q-rational points, Chabauty methods, and computational aspects in arithmetic geometry.
Hidden Structures on de Rham Cohomology of p-adic Analytic Varieties
Explore hidden structures in de Rham cohomology of p-adic analytic varieties, including Hodge filtration, Frobenius, and monodromy in mixed characteristic local fields.
P-adic Height Pairings of Geodesics on Modular Curves
Explore p-adic height pairings of real quadratic geodesics on modular curves, their relation to real quadratic singular moduli, and insights from triple product period interpretation.
Frobenius Structure and p-adic Zeta Function
Explore p-adic Frobenius structures in differential equations, their connection to algebraic geometry, and their relation to p-adic zeta values in hypersurface families.
Iwasawa Theory in a Family of Z_p-Extensions
Explore advanced number theory concepts, focusing on Iwasawa theory in Z_p-extensions families. Gain insights from expert Sujatha Ramdorai on this specialized mathematical topic.
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.
On the p-adic Local Langlands Correspondence
Explore the $p$-adic local Langlands correspondence for ${\mathrm GL}_2({\mathbb Q}_p)$, focusing on geometric constructions from joint works with Dospinescu and Niziol.
Moduli Spaces in p-adic Non-abelian Hodge Theory
Delve into p-adic non-abelian Hodge theory through geometric moduli spaces, exploring Higgs bundles, pro-étale vector bundles, and their relationships to Simpson correspondence.
P-adic Differential Equations Over Berkovich Curves
Dive into advanced mathematical concepts exploring p-adic differential equations and their behavior over Berkovich curves, with insights from leading researcher Andrea Pulita.