Lectures related to Phase velocity

Covers the MHD plasma approximation, discussing macroscopic phenomena and phase velocities.

Explores electromagnetic waves in plasma, covering dispersion, fluid equations, wave geometry, and light propagation in the ionosphere.

Explores kinematic and dynamic boundary conditions, dispersion relation, and velocity differences in gravity waves.

Explores the propagation and modes of plasma waves, including R- and L-waves, Langmuir waves, and Faraday rotation.

Covers TE modes in rectangular waveguides, including boundary conditions and dispersion diagrams.

Explores conditions for voltage amplitude minima and maxima along a line.

Explores guided propagation of electromagnetic waves, covering modes, wave impedance, dispersion, and distortion effects in different structures.

Explores snow mechanics and avalanche dynamics, covering crack propagation, slab tensile failure, and friction in slab release.

Explores Fourier transform, propagation constants, and dispersion parameters in single-mode fibers.

Explores Landauer formalism and coherence lengths in energy transport in nanostructures.

Covers the wave-particle duality of electrons and their behavior in quantum mechanics.

Covers the wave equation of d'Alembert and physical wave illustrations on various systems.

Explores wave patterns, Fourier transforms, group velocity, and Gaussian spectra in hydrodynamics.

Explores wave packets, group velocity, dispersion relations, and Gaussian spectra in spatio-temporal analysis.

Delves into deriving the wave equation for mechanical waves, analyzing forces in a rope, and interpreting wave characteristics.

Explores the wave equation for mechanical systems, phase velocities on strings, and examples of waves following d'Alembert.

Covers the concept of the free particle in quantum mechanics and explores momentum, eigenstates, and wave packets.

Explores the spatial criterion for distinguishing localized and distributed circuits based on size and wavelength, with practical examples.

Explores the propagation of fronts in 1D systems using a mechanical analogy and bistable systems.

Explores the interpretation of wave equations using phasors and phase velocity.