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...
View
Full
Document
This note was uploaded on 02/22/2010 for the course MATH 23 taught by Professor Dorothywallace during the Spring '10 term at Dartmouth.
 Spring '10
 DorothyWallace
 Differential Equations, Equations, Partial Differential Equations, Fourier Series

Click to edit the document details