Elliptic function

Related lectures (30)

Page 3 of 3

Covers Laurent series, singularities, and meromorphic functions, addressing convergence, holomorphicity, and residue theorem applications.

Covers the resolution of simple trigonometric equations involving sinus and cosinus functions.

Explores the classification of PDEs into linear, semi-linear, and quasi-linear types, emphasizing the properties of their solutions.

Covers algebraic operations and parity functions, emphasizing even and odd functions in a symmetric domain.

Covers Fourier series convergence, Dirichlet theorem, and applications in signal processing.

Covers the calculation of residues, types of singularities, and applications of the residue theorem in complex analysis.

Covers the definition and properties of Laurent series, including convergence and function expansion.

Covers the model problem of elliptic PDEs with weak formulation and classical solutions.

Explores the calculus of variations and Euler's Elastica in the context of beam equilibrium and inextensible elastic curves under large rotations.

Explores the Shor algorithm for quantum factorization and its application in finding function periods.