Lectures related to One-way wave equation

Explores the electronic structure of the hydrogen atom, covering radial wave functions, quantum numbers, and orbital sublayers.

Covers the wave equation and introduces the Euler-Paissan-Doubana formula, emphasizing key concepts.

Explores the two-fluid model in plasma physics, focusing on linearization and equilibrium conditions.

Explores the wave equation, Laplacian properties, and non-dependent functions in neighborhoods.

Explores resonant shallow water equations, stability analysis, eigenmodes, and clean modes in waves.

Explores vibratory mechanics in continuous systems, covering separation of variables, boundary conditions, and harmonic solutions.

Explores the conservation of energy in the Newmark scheme and its implications for stability and error estimates.

Explores energy conservation in wave equations, emphasizing uniqueness, existence of solutions, and stability.

Explores electromagnetic waves, wave equations, solutions, polarization, and energy transport in waves.

Explores wave equation solutions, normal modes, and sound pressure distributions in 3D rectangular rooms.

Explores the emission spectrum of hydrogen, wave functions, and probability density of electron distribution.

Covers the study of a vibrating string, wave equations, sinusoidal waves, and eigenvalue problems.

Explains electromagnetic waves, wave equations, plane waves, and the electromagnetic spectrum.

Explores electromagnetic wave basics, wave equations, solutions, and energy transport in different mediums.

Explores the wave equation for electromagnetic waves, Maxwell's predictions, and the importance of polarization in defining wave properties.

Covers magnetic screening, hysteresis, electromagnetic waves, wave equations, Maxwell's equations, and the electromagnetic spectrum.

Explores the wave equations for electric field intensity and impedance in electromagnetic waves.

Introduces the Bessel equation and systematic methods for solving scalar linear 2nd order ODEs, with practical examples of eigenmodes of vibration.

Explores the solution of the 1D Schrödinger equation using Fourier transforms and convolution techniques.

Explores convolution properties, heat equation application, and Fourier transform on tempered distributions.