Covers the description of states in quantum mechanics and their relation to probability, expectation values, and the Schrödinger equation.
Explores projective quantum measurements, system-meter formulation, observable outcomes, and coupling between systems and meters.
Covers the concept of quantum measurements and probability outcomes after observing results.
Covers state vectors, Dirac notation, eigen-kets, and Hermitian operators in quantum physics.
Explores quantum measurements, including POVMS and general projections, and their applications in quantum computing.
Covers fundamental concepts in linear algebra, including linear equations, matrix operations, determinants, and vector spaces.
Covers the interpretation of the Lindblad equation and its unitary part in quantum gases.
