sequences-and-series
Fourier series coefficient formulas, derived from orthogonality
taught
Taught in
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Deriving the coefficient formulas from orthogonality
Fourier Analysis
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The full Fourier series on a general interval
Fourier Analysis
Requires
Required by
- Fourier coefficients as orthogonal-projection coordinates required
- Fourier series of square, sawtooth, and triangle waves required
- Fourier sine and cosine series (odd/even extensions) required
- Pointwise vs. uniform convergence of a Fourier series required
- The complex form of the Fourier series required
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Local knowledge map
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