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MATH 622 - Differential Geometry I - Spring 2018

Credits 3. 3 Lecture Hours.

Surfaces in 3-D space and generalizations to submanifolds of Euclidean space; smooth manifolds and mappings; tensors; differential forms; Lie groups and algebras; Stokes' theorem; deRham cohomology; Frobenius theorem; Riemannian manifolds.
Prerequisites: MATH 304 or equivalent; approval of instructor.

Sections

Sec Instructor Lecture
600 Tian Yang TR 2:20-3:35pm BLOC 148