MATH 2403 Differential Equations:
Week by week description
- Week One Resources: Existence and Uniqueness of Solutions/Solutions of Homogeneous Equations
- Week Two Resources: Nonhomogeneous Equations, Variation of Parameters, Vibrations
- Week Three Resources: Forced Vibrations, Electric Circuits, and First Order Systems
- Week Four Resources: Eigenvalue Methods for First Order Systems
- Week Five Resources: The Exponential Matrix
- Week Six Resources: The Exponential Matrix
- Week Seven Resources: Nonhomogeneous Systems, Linear First Order Equations
- Week Eight Resources: Separable First Order Equations, Population Models, Euler's Method, Introduction to Stability
- Week Nine Resources: Stability, The Energy Method, Phase Portraits
- Week Ten Resources: Ecological Applications, Mechanical Systems
- Week Eleven Resources: Bifurcations, The Laplace Transform, Initial Value Problems, Partial Fractions
- Week Twelve Resources: Laplace Transform, Convolution, Piecewise and Periodic Functions
- Week Thirteen Resources: Laplace Transform, Impulses, Delta Functions
- Week Fourteen Resources: Power Series Methods
- Week Fifteen Resources: Frobenius Series, Reduction of Order
Last Modified:
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School of Mathematics,
Georgia Institute of Technology.