First Explicit Reciprocity Law for Unitary Friedberg-Jacquet Periods
Delve into the first explicit reciprocity law for unitary Friedberg-Jacquet periods. Explore its application to the Bloch-Kato conjecture and challenges arising from lack of local multiplicity one.
Subconvexity of L-functions - Part 2
Explore advanced concepts in subconvexity of L-functions through an in-depth mathematical lecture by Philippe Michel, expanding on previous discussions.
Algebraicity of BG and BunG - Talk 3
Delve into algebraic stacks theory, exploring classifying stack BG and Bun_{G,X}, with focus on GL_n groups and smooth projective curves, including Weil's automorphic interpretation.
Large Sieve Inequalities for Families of Automorphic Forms
Explore advanced large sieve inequalities for automorphic forms, focusing on GL_3 spectral cases and recent progress in higher rank families. Gain insights into measuring family understanding.
Ramification of Supercuspidal Parameters
Explore supercuspidal parameters in representation theory, focusing on local Langlands conjecture, Fargues-Scholze theory, and applications to automorphic forms and wild ramification.
David Loeffler, Sarah Zerbes - Euler Systems and the Bloch-Kato Conjecture for Automorphic
Explore Euler systems and the Bloch-Kato conjecture in relation to automorphic forms, delving into advanced mathematical concepts and their applications.
The Orbit Method, Microlocal Analysis and Applications to L-Functions
Explore quantitative orbit method in microlocal analysis, its applications to representation theory, and implications for L-functions, including moment estimates and subconvex bounds.
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.
Beilinson's Conjecture for the Dwork Family
Explores Beilinson's conjecture for the Dwork family, focusing on constructing classes in higher Chow groups and computing their regulators in relation to motivic L-functions and automorphic forms.
Analytic Number Theory and Automorphic Forms
Explore advanced concepts in analytic number theory and automorphic forms with insights from a renowned expert in the field.
A Summary of Methods for Solving Differential Equations Involving Automorphic Forms
Explore advanced techniques for solving differential equations with automorphic forms, enhancing mathematical problem-solving skills in complex analysis and number theory.
Subconvexity of L-functions - Part 3
Explore advanced concepts in subconvexity of L-functions with mathematician Paul Nelson in this in-depth conference talk from the "Building bridges 6th EU/US" meeting.
Subconvexity of L-functions - Part 1
Explore advanced concepts in analytic number theory, focusing on subconvexity bounds for L-functions and their applications in mathematics.
Subconvexity of L-functions - Part 4
Explore advanced concepts in subconvexity of L-functions with mathematician Paul Nelson in this in-depth conference talk from the "Building bridges 6th EU/US" meeting.