Complex analysis: Residue calculus
This lecture is part of an online undergraduate course on complex analysis. We describe the residue calculus, and show how to use it to evaluate some integrals. For the other lectures in the course see • Complex analysis

▶︎
Complex analysis: Summing series

▶︎
Complex analysis: Singularities

▶︎
Complex integration, Cauchy and residue theorems | Essence of Complex Analysis #6

▶︎
An integral solved by Residue Theorem

▶︎
Complex analysis: Holomorphic functions

▶︎
Complex Analysis L09: Complex Residues

▶︎
Complex analysis: Elliptic functions

▶︎
Complex analysis: Maximum modulus principle

▶︎
Complex analysis: Integration

▶︎
2 ridiculously awesome log integrals solved using contour integration

▶︎
Complex analysis: Gamma function

▶︎
Complex Analysis: Integral of 1/(x^n+1) feat. pizza contour

▶︎
Complex Analysis L08: Integrals in the Complex Plane

▶︎
Complex analysis: Zeta function functional equation

▶︎
Integral of 1/(x^2+1) from -inf to inf, Contour Integral

▶︎
William Dunham, A tribute to Euler

▶︎
Complex analysis: Cauchy's theorem

▶︎
Integration and the fundamental theorem of calculus | Chapter 8, Essence of calculus

▶︎
