Lectures related to Analytical Extension of Gamma Function

Covers the fundamentals of complex analysis, focusing on complex functions, their properties, and applications in solving differential equations.

Covers mathematical concepts from number theory to probability and statistics.

Covers operations with complex numbers and convergence of functions as x approaches 0.

Explores complex numbers, Euler's formula, Moivre's formula, and proof by induction.

Explores the Bessel equation, deriving solutions and investigating the existence of a second Frobenius series solution.

Explores holomorphic functions, Cauchy-Riemann conditions, and principal argument values in complex analysis.

Covers the definition and properties of the Riemann Zeta function, including convergence and singularities.

Covers the activation process of a home connection and explores exponential formulas, Euler's formula, and complex equations.