Fourier Analysis: Stokes Theorem

Related lectures (27)

Page 1 of 3

Covers Fourier analysis, series convergence, divergence theorem, and vector analysis.

Explores orthogonality, dot product properties, vector norms, and angle definitions in vector spaces.

Covers the properties of signal/data representations using Fourier transformations and matrices.

Explores curves in the oriented plane, discussing orientation, vector spaces, equivalence relations, and curvature of regular curves.

Discusses Laplace and Fourier transformations, focusing on their inversion formulas and applications in solving differential equations.

Covers vector spaces, scalar products, norms, and forms of polarization in standard properties.

Explores the properties and applications of the dot product in vector spaces.

Covers linear independence, bases, and coordinate systems with examples and theorems.

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

Explores polynomial operations, properties, and subspaces in vector spaces.