Lectures related to Weak measurement

Covers the Stochastic Schrödinger equation, Lindblad equation, Monte-Carlo w.f. algorithm, homodyning, and quantum state diffusion.

Covers the concept of quantum measurements and probability outcomes after observing results.

Explores the general description of quantum measurements, including post-measurement states and Kraus operators.

Explores quantum measurements, including POVMS and general projections, and their applications in quantum computing.

Covers the stochastic Schrödinger equation, Lindblad equation, and continuous measurements in quantum optics.

Covers the concept of density matrix and its properties, focusing on statistical mixtures and measurements.

Introduces Hilbert space as a big place where quantum systems evolve with unitaries.

Explores quantum entanglement, Bell inequalities, and self-testing in quantum systems.

Covers the Stochastic Schrödinger equation, Lindblad equation, and Homodyning.

Explores the evolution of density matrices in quantum optics, emphasizing super-operators and completely positive maps.

Covers the basics of quantum qubits, including abstract qubits, states, measurement, and evolution in quantum computation.

Delves into Taylor's Frozen Flow Hypothesis and turbulent cascades.

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

Covers the application of linear algebra in quantum mechanics, focusing on states, superposition, measurements, and entangled states.

Explores Calderbank-Steane-Shor codes, classical codes, error correction, CSS codes, and protecting states from errors.

Covers the verification of single qubit Hamiltonians using various techniques and methods.

Explores the Stern-Gerlach experiment, strong measurements, cavity quantum electrodynamics, and quantum optomechanics.

Discusses correcting errors in measurements through mathematical expressions and optimization techniques.

Covers the basics of quantum information theory, focusing on classical and quantum states, evolutions, and measurements.

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