Unformatted text preview: complex exponential. I’m quite fond of having you compute tricky trig. integrals or proving/deriving trig. identities using the complex exponential. ♦ Know the stuff we developed in class on inner products, orthogonality, and orthogonal function expansions. Remember, the quasi-theorem on orthogonal expansions (page 135) can be viewed as the most general way to develop “Fourier series”. ♦ Be able to compute any of the Fourier series we’ve developed, especially the complex exponential Fourier series. ♦ Know the basic convergence results discussed in class on Monday (9/19) and Wednesday (9/21) well enough to answer questions similar to the homework I gave you on those days. ♦ Relax. Get a good night’s sleep the night before, and don’t cram at the last minute....
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- Fall '11
- Fourier Series, Continuous function, exponential Fourier series, Complex Exponential