L-values and Extensions

Related lectures (31)

Page 1 of 4

Explores étale motivic cohomology and the Hodge conjecture with a focus on counter-examples.

Explores algebraic cycles, etale cohomology, and counterexamples to the Hodge conjecture.

Covers the integration of differential forms on smooth manifolds, including the concepts of closed and exact forms.

Explores meromorphic differentials on Riemann surfaces and modular forms on congruence subgroups.

Covers canonical divisors on Riemann surfaces and properties of modular forms.

Covers dimension formulas for modular forms and related proofs using Riemann-Roch corollaries.

Explores holomorphic maps, ramification points, and the genus of a modular curve.

Explores the extension and properties of multiple integrals for continuous functions on rectangles.

Covers the Fourier expansion of modular forms and the Rankin-Selberg method.

Covers the unit tangent bundle of hyperbolic spaces and geodesic flows.