Applied Complex Variables and Asymptotics I

Applied Complex Variables and Asymptotics I

Contour integration, conformal mapping; asymptotics of integrals; asymptotic properties of Laplace and Fourier transforms; Riemann-Hilbert problems, applications to singular integral equations; introduction to the theory of elliptic functions.
Prereq: Post-candidacy in Math, and permission of instructor. This course is graded S/U.