Fourier Series: Theory and Applications

Related lectures (27)

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Explores Fourier series coefficients, periodicity, and series relations.

Covers the Fourier series and interactions between sine and cosine functions.

Covers determinantal point processes, sine-process, and their extrapolation in different spaces.

Covers the concept of uniform convergence of Fourier series and Dirichlet's theorem application.

Covers the Laplace transform, region of convergence, impulse response, and multiple poles.

Covers the Fourier transform in Analysis IV, discussing Fourier series and solutions for various problems.

Explores Fourier series, Dirichlet theorem, and convergence properties in periodic functions.

Explores Fourier series for periodic functions, emphasizing coefficient calculation and function representation using sine and cosine terms.

Covers the Z-transform, region of convergence, and examples of signals with multiple poles and finite-duration signals.

Covers the integration of functions and Fourier series with examples and exercises.