AMATH 351

Introduction to Differential Equations

Autumn 2000

These On-Demand videos were filmed by the Department of Applied Mathematics at the University of Washington. They are in the RealMedia format, and require that you have the RealPlayer application from RealNetworks to view them. If you do not already have Realplayer, versions for several operating systems can be downloaded from here.

Each "Video Lecture" link starts that lecture streaming to your media player from our server. If you have a slow connection to the internet, you can choose to "Download" a file instead. This will let you download the video to your computer, and then either play it or save it to a file.

Please note: These videos can only be accessed from computers on the University of Washington campus. If you try to access them from an off-campus computer, it will fail.

Lecture Date Description Video Lecture Download
Wednesday, September 27 Method of Integrating Factors and Separable Equations Lecture 1 Lecture 1
Friday, September 29 Applications: Population Modeling and Mechanics Lecture 2 Lecture 2
Monday, October 2 Exact Equations and Homogeneous Equations Lecture 3 Lecture 3
Wednesday, October 4 Homogeneous, Constant Coefficient Equations Lecture 4 Lecture 4
Friday, October 6 Linear Dependence and the Wronskian Lecture 5 Lecture 5
Monday, October 9 Nonhomogeneous Equations: Undetermined Coefficients Lecture 6 Lecture 6
Wednesday, October 11 Nonhomogeneous Equations: Variation of Parameters Lecture 7 Lecture 7
Friday, October 13 Applications: Forced Oscillations and Resonance Lecture 8 Lecture 8
Wednesday, October 18 Review of Power Series and Taylor Series Lecture 9 Lecture 9
Friday, October 20 Power Series Solution Techniques Lecture 10 Lecture 10
Monday, October 23 Euler Equations and Frobenius Method Lecture 11 Lecture 11
Wednesday, October 25 Working the Frobenius Method Lecture 12 Lecture 12
Friday, October 27 Introduction to the Laplace Transform Lecture 13 Lecture 13
Monday, October 30 The Laplace Transform and Heaviside Function Lecture 14 Lecture 14
Wednesday, November 1 Impulse Functions: The Dirac Delta Function Lecture 15 Lecture 15
Friday, November 3 Introduction to Systems and Matrices Lecture 16 Lecture 16
Monday, November 6 Eigenvalues, Eigenvectors, and Linear Dependence Lecture 17 Lecture 17
Wednesday, November 8 Systems of Differential Equations Lecture 18 Lecture 18
Friday, November 10 Systems of Differential Equations Lecture 19 Lecture 19
Monday, November 13 Complex and Repeated Roots Lecture 20 Lecture 20
Wednesday, November 15 The Fundamental Matrix and Miscellany Lecture 21 Lecture 21
Friday, November 17 Nonhomogeneous Equations Lecture 22 Lecture 22
Wednesday, November 22 Introduction to Nonlinear Systems Lecture 23 Lecture 23


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