Extremal Lattices

Related lectures (28)

Page 2 of 3

Delves into Macdonald identities, covering affine root systems, modular forms, and Lie algebras.

Covers the properties and applications of modular forms and discusses equidistribution and modularity.

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

Covers the topology of Adeles and their relationship with quadratic forms, polynomial varieties, and finiteness properties.

Explores conformal vectors, Virasoro algebra, and Heisenberg vertex algebra in the theory of vertex operator algebras.

Covers crystallography, lattice structures, vectors, and diffraction patterns.

Covers dynamical systems on homogeneous spaces and their interactions with number theory.

Explores lattices, Minkowski's Theorem, and properties of symmetric convex sets.

Explores the properties and transformations of theta functions, including modular forms and lattice levels.

Explores de Rham theory, L-values, and extensions, including special value formulas and examples related to Hecke characters and modular forms.