Modern Mathematics: Continuous Methods
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Course Description
A proof-based introduction to manifolds and the general Stokes' theorem. This includes a treatment of multilinear algebra, further study of submanifolds of Euclidean space (with many examples), differential forms and their geometric interpretations, integration of differential forms, Stokes' theorem, and some applications to topology. Prerequisites: Math 61CM.
Grading Basis
RLT - Letter (ABCD/NP)
Min
5
Max
5
Course Repeatable for Degree Credit?
No
Course Component
Lecture
Enrollment Optional?
No
This course has been approved for the following WAYS
Formal Reasoning (FR)
Does this course satisfy the University Language Requirement?
No
Courses
MATH62CM
is a
prerequisite
for:
Programs
MATH62CM
is a
completion requirement
for: