Delves into quantum entanglement, exploring entangled particles' state, evolution, and measurement.
Explores the CHSH inequality, a Bell-type inequality used in quantum mechanics and quantum key distribution.
Covers the postulates of Quantum Mechanics and examples with quantum bits, including observables and unitary matrices.
Covers the fundamental principles of quantum computing and unitary evolution in quantum systems.
Explores the theory of quasi-convexity in variational problems from continuum mechanics, discussing its principles, applications, and relationship with convexity.
Covers the interpretation of the Lindblad equation and its unitary part in quantum gases.
Explores projective quantum measurements, system-meter formulation, observable outcomes, and coupling between systems and meters.
Covers the study of translation groups on the interval [0,1] with different phases and the Riesz representation theorem on Hilbert space.
