MATH 208 Syllabus



Here is a preliminary version of the course syllabus (subject to change).

LectureDateTopic
1Tue 1/30Review of integration in dimension 1, Introduction to multiple integrals
2Thu 2/1Double intergrals: Basic properties
3Tue 2/6Double integrals: Fubini's Theorem and applications
4Thu 2/8Double integrals: Integrable functions and sets of measure zero
5Tue 2/13Triple integrals and beyond
-Thu 2/15No class (Monday schedule)
6Tue 2/20Further applications: Volume, average value, center of mass
7Thu 2/22Geometry of plane and space transformations
8Tue 2/27Change of variables in dimension 2
9Thu 3/1Change of variables formula in dimension 3, Special coordinates in R3
10Tue 3/6Workshop 1
-Thu 3/8Midterm 1
11Tue 3/13Line integrals: Introduction
12Thu 3/15Line integrals: Further properties
13Tue 3/20Parametrized surfaces
14Thu 3/22Surface integrals of scalar functions
15Tue 3/27Surface integrals of vector fields
16Thu 3/29Surface integrals and curvature
-Tue 4/3No class (Spring recess)
-Thu 4/5No class (Spring recess)
-Tue 4/10No class (Spring recess)
17Thu 4/12Workshop 2
-Tue 4/17Midterm 2
18Thu 4/19Green's Theorem
19Tue 4/24Stokes' Theorem: Statements
20Thu 4/26Stokes' Theorem: Applications
21Tue 5/1Conservative fields
22Thu 5/3Gauss' Theorem: Statements
23Tue 5/8Gauss' Theorem: Applications
24Thu 5/10Differential forms
25Tue 5/15Workshop 3
26Thu 5/17Workshop 4

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