Course

PHYS-313: Quantum physics I

Lectures in this course (61)

Covers rotation matrices, orthogonal matrices, and quantum physics computations related to rotations and angular momentum.

Covers angular momentum in quantum physics, creation operators, spin, and matrix elements.

Explores eigenvalues, ladder operations, and quantum number values in quantum physics.

Covers the angular momentum operations in quantum physics.

Explores angular momentum, rotation theory, and spherical harmonics in 3D quantum systems.

Covers the fundamentals of quantum physics, focusing on spherical harmonics and eigenvalue problems.

Delves into orbital angular momentum in quantum physics, emphasizing spherical harmonics' significance and normalization conditions.

Delves into orbital angular momentum, spherical harmonics, and central potentials in quantum physics.

Explores central potentials in quantum physics, focusing on commutation relations and diagonalization processes.

Explores the quantification of energy levels and stability in quantum physics, focusing on the hydrogen atom's behavior.

Delves into quantum physics, emphasizing Coulomb potentials and their effects on particles.

Explores measurements and operators in quantum physics, including special cases and spin 1/2 operators.

Explores Hamiltonians, Schrodinger equations, composite systems, and quantum measurements in a foundational quantum physics context.

Explores composite systems in quantum mechanics, entanglement, Bell's inequalities, and experimental verification.

Covers the fundamentals of quantum physics, focusing on entanglement and spin measurement.

Explores Bell's inequalities in quantum physics, comparing classical theory with quantum theory and analyzing different measurement cases.

Explores the predictions of classical and quantum theories, focusing on Bell inequalities.

Explores entanglement and commutation relations in quantum physics, focusing on Clebsch-Gordan coefficients and tensor-product basis.

Explores the composition of angular momenta and Clebsch-Gordan coefficients in quantum mechanics.

Explores quantum mechanics concepts applied to composite systems and angular momentum, emphasizing the importance of understanding the basics.