Lectures related to Residue field

Explores residue fields, quadratic forms, discriminants, and Dedekind recipes in algebraic number theory.

Covers manifolds, charts, compatibility, and submanifolds with smooth analytic equations.

Explores the Galois theory of Qp, covering algebraic extensions, inertia groups, and cyclic properties.

Explores ramification theory, residue fields, Galois extensions, and decomposition groups in algebraic number theory.

Explores ramification and structure of finite extensions of Qp, including unramified extensions and Galois properties.

Introduces the basics of Diffie-Hellman cryptography, covering algorithms, monoids, and key agreement protocols.

Explores ramification theory, residual fields, and discriminant ideals in algebraic number theory.