Lectures related to Algebraic Closure of Qp

Covers the analysis of measurements and defects engineering in semiconductor devices, including density of states and defect probing.

Covers quantum wire analysis, transmission function, and tunneling in dots.

Explores harmonic forms on Riemann surfaces, covering uniqueness of solutions and the Riemann bilinear identity.

Covers the completion of a field, focusing on algebraic closure and function convergence.

Explores irreducible polynomials, finite fields, cyclic unit groups, and field construction.

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

Covers the Gauss-Wantzel Theorem and Fermat prime numbers.

Covers the construction of Qp, norms, valuations, and Ostrovski's theorem.

Covers the extension of fields, defining the norm of an element from one field to another, and introducing the p-adic valuation.