Lectures related to Gupta-Bleuler Quantization

Covers the electromagnetic (EM) field in Quantum Field Theory II, discussing gauge transformations, symmetry principles, and field quantization.

Covers EM Field and Discrete Symmetries, emphasizing the importance of symmetries in quantum field theory.

Covers the quantization of the Dirac field and its Hamiltonian properties.

Explores fundamental cosmological puzzles related to dark matter and energy.

Covers the quantization of the harmonic oscillator and its implications on the electromagnetic field, including vacuum energy effects.

Covers the EM field and particle states in quantum field theory.

Covers the electromagnetic field in astrophysics and field theory, including the symmetry principle and interaction terms.

Explores the harmonic oscillator, covering energy functions, equations of motion, and operator constructions.

Covers the Maxwell field, symmetries, and making shifts in local and covariant derivatives.

Covers interface conditions for electromagnetic fields between two media and linear isotropic medium properties.

Covers the application of Maxwell's equations in quantum mechanics.

Explores the interaction of particles with external electromagnetic fields and the quantum behavior in magnetic fields.

Explores the classical dynamics and quantization of a harmonic LC oscillator.

Explores classical and quantum physics concepts related to the interaction with an external electromagnetic field.

Explores the macroscopic Maxwell equations and the origin of electric permittivity in dielectrics.

Explores the quantization of the quantum harmonic oscillator and field, including creation/annihilation operators and the concept of phonons.

Covers the transformation properties of vector fields and their representation in Lorentz tensors.

Covers the Noether currents, Lorentz symmetry, and field quantization in quantum field theory.

Explores particle accelerator dynamics, transfer maps, Hamiltonian equations, and phase space conservation.

Introduces discrete symmetries, operators, and tetraquarks in quantum field theory.