Complex analytic variety

Related lectures (30)

Discusses the residue theorem and its applications in complex analysis, including integral calculations and Laurent series.

Covers the residue theorem, Cauchy's integral formula, and their applications in complex analysis.

Explores fractal dimension, calculating values analytically and providing practical examples in computer graphics.

Covers conformal blocks and their significance in complex structures and moduli spaces.

Covers the concept of P-adic manifolds and their analytical properties in mathematical computations.

Introduces Lie algebras, vector spaces with a special bracket operation.

Discusses complex integration and Cauchy's theorem, focusing on integrals along curves in the complex plane.

Explores integration theory over real numbers and Berkovich spaces, revealing intriguing asymmetries and unsolved conjectures.

Explores morphisms, regularity, varieties, local rings, and evaluation morphism in algebraic geometry.

Discusses complex integration techniques for calculating Fourier transforms and introduces the Laplace transform's applications.

Page 2 of 2