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Related lectures (10)
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Basel Problem: Euler's Proof
Explores Euler's geometric proof for the Basel problem, showing how the series converges through circles and tangents.
DTFT Properties
Covers the properties of the Discrete-Time Fourier Transform, including linearity, shifts, time reversal, differentiation, convolution, conjugate symmetry, and Parseval's Relation.
Local Zeta Functions
Covers the classification of comport p-adic fields using integration and Igusa's local zeta functions.
Inverse Pythagorean Proof and Basel Exercises Solutions
Covers the inverse Pythagorean proof and provides detailed solutions to Basel exercises.
Discrete-Time Fourier Transform: Properties
Explores the properties of Discrete-Time Fourier Transform, including linearity, time and frequency shifts, time reversal, and convolution.
Fourier Series: Parseval Identity
Covers Fourier series, Parseval identity, orthonormal basis, and Oude equation motivation.
Signals & Systems I: Fourier Analysis
Explores Fourier analysis, including reconstruction formula, Fourier series, and spectrum interpretation.
Center of Gravity: Barycenter
Explores the center of gravity in triangles and the barycenter theorem.
Integral Quadratic Lattices: Properties and Adeles
Covers non-degenerate integral quadratic lattices and adèles, including their properties and definitions.
Signals and Systems I: Fourier Transform and Spectral Analysis
Explores Fourier series, energy calculation, functional spaces, correlation spectra, and spectral density in signals and systems.
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