Introduction
(worksheets)
First Order Differential Equations
(worksheets)
Linear First Order DE
- Chapters and sections from Boyce and DiPrima (by X. Zheng)
Applications of First Order Differential
Equations
(worksheets)
Numerical Methods for First Order
Differential Equations
(worksheets)
Linear Second Order Equations
(worksheets)
-
Second Order DEs
- Homogeneous, reduction of order, Wronskian
- Chapters and sections from Boyce and DiPrima (by X. Zheng)
-
Second Order Non-Homogeneous DEs
- (by X. Zheng)
-
Method of Undetermined Coefficients
- Method is explained and illustrated using Maple. (by Maury Rahe) (Postscript, 4 pgs)
-
Variation of Parameters by Maury Rahe.
- Method is completely explained and demonstrated in Maple (Postscript, 7 pgs)
Applications of Linear Second Order
Differential Equations
(worksheets)
-
Spring Applications of 2nd Order
Non-Homogeneous DEs (by X. Zheng)
Qualitative Solutions to DEs
(worksheets)
Higher Order Linear Differential Equations
(worksheets)
Laplace Transforms
(worksheets)
-
Laplace Transforms (by X. Zheng)
Laplace Transforms by Maury Rahe.
- Concepts and techniques are discussed. Maple is used to illustrate the techniques. (Postscript, 9 pgs.)
Series Solutions of Differential Equations
(worksheets)
-
Series Solutions by X. Zheng.
(Postscript, 7 pgs.)
Series soln of DEs by Maury Rahe.
- Series techniques are explored and explained using Maple to illustrate and graph results. (Postscript, 5 pgs.)
Matrix Methods for Linear Systems
(worksheets)
Applications of Systems
(worksheets)
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Last updated 8/29/95