Unformatted text preview: • Know how to compute Fourier Series for functions. (Examples 13, p.580) • Understand the convergence properties of Fourier Series and Gibbs Phenomenon. (Example 1, p.589) • Know the difference between even and odd functions and the ramifications on their Fourier Series (Examples 1 & 2, p.597) • Be able to use Separation of Variables to solve heat conduction problems, (Example 1 & 2, p.608, and Example 1, p.515) as well as wave propagation problems. (Example 1, p.627) • Know the difference between Dirichlet and Neumann problems, p.639. • Be able to apply Separation of Variables to solve Laplace's equation. (Example 1, p.642) Relevant Applications: • Acoustics, Scalar Electromagnetic Propagation, Chemical or Thermal Diffusion...
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 Spring '10
 DorothyWallace
 Differential Equations, Equations, Partial Differential Equations, Fourier Series, Partial differential equation

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