Introduces key quantum physics concepts such as commutators, observables, and the Schrödinger equation, emphasizing the importance of diagonalization and energy eigenvalues.
Covers the application of group representations theory in quantum physics.
Covers the classical and quantum systems of the harmonic oscillator.
Covers the concept of functional derivatives and their calculation process with examples.
Explores phase space, the Poisson bracket, and Hamiltonian mechanics concepts.
Explores quantum mechanics, focusing on time evolution, Schrodinger equation, observables, Hamiltonians, spin dynamics, and resonance phenomena.
Explains the Hartree-Fock approximation method and the process of minimizing the energy expression to find the wavefunction.
Covers the basics of quantum mechanics, focusing on solving the non relativistic Schrodinger equation.
Explores the stability of atoms in quantum mechanics, emphasizing the Coulomb uncertainty principle and its impact on electron behavior within the nucleus.
Covers the basics of quantum physics, including vector spaces, state vectors, operators, and measurements.
