Lectures	Sections in Text	Brief Description
1/6	1.1-1.3	Introduction
1/7 (x-hour)	2.1,2.2	Integrating factors, separable equations
1/8	2.2,2.6	Separable equations, exact equations
1/10	2.3,2.4	Modelling, existence and uniqueness of solutions
1/13	2.4,2.5	Autonomous equations and population dynamics
1/14 (x-hour)	2.7	Euler's method
1/15	3.1,3.2	Second order equations
1/17	3.2,3.3	Wronskian and complex roots
1/20	MLK day	NO CLASS
1/21 (x-hour)	3.4,3.5	Repeated roots, non-homogeneous equations
		End of topics for Exam 1
1/22	3.5,3.6	Undetermined coefficients, variation of parameters
1/24	3.6	Variation of parameters
1/27		Review of 1st and 2nd order equations
1/29	3.7,3.8	Spring-mass systems
1/29		EXAM 1
1/31	5.1,5.2	Power series solutions
2/3	5.2,5.3	Solution near an ordinary point
2/5	5.3,5.4	Euler equations
2/7	Carnival	NO CLASS
2/10	7.1,7.2	Introduction to matrix algebra
2/11 (x-hour)	7.2,7.3	Linear independence, eigenvectors
		End of topics for Exam 2
2/12	7.4,7.5	Homogeneous linear systems
2/14	7.6	Complex eigenvalues
2/17	7.8	Repeated eigenvalues
2/18 (x-hour)		Review of power series and systems of equations
2/19	9.x	Overview of non-linear systems
2/19		EXAM 2
2/21	10.1	Partial differential equations
2/24	10.2,10.3	BVPs, Fourier series
2/26	10.3,10.4	Fourier series and its coefficients
2/28	10.5,10.6	Heat equation
3/3	10.5,10.6	Heat equation
3/5	10.7	Wave equation
3/7		Review
3/11		FINAL EXAM

John Bourke
Last updated July 18, 2017 09:28:20 EDT