COM-309: Introduction to quantum information processing

Lectures in this course (78)

Explores the Bloch sphere representation in quantum information and the dynamics of spin-1/2 systems.

Explores entanglement and Bell inequalities, discussing correlations between particles and constraints on hidden variable theories.

Discusses the energy spectrum, system dynamics, and energy measurement in quantum information.

Explores quantum information principles, including Larmor precession and quantum states evolution in magnetic fields.

Covers entanglement, Bell inequalities, CSHS requirements, EPR paradox, and experimental verification in quantum mechanics.

Covers density matrix and statistical mixtures in quantum systems, emphasizing the importance of understanding the statistical mixture of states.

Covers the concept of density matrix and statistical mixtures in quantum mechanics, explaining how to measure observables and calculate averages.

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

Covers the concept of density matrices and the system-environment interaction.

Covers the concept of Reduced Density Matrices for a system in contact with an environment, including examples with qubits and entanglement.

Introduces density matrix and von Neumann entropy in quantum systems.

Covers the proof of the Schmidt theorem and properties of von Neumann entropy, including dense coding and entanglement.

Explores Von Neumann Entropy in mixed states and density matrices, including quantum bits and entangled systems.

Explores the harmonic oscillator, covering energy functions, equations of motion, and operator constructions.

Explores the classical harmonic oscillator and its algebraic approach to studying the system.

Covers the classical and quantum systems of the harmonic oscillator.

Explores the Jaynes-Cummings Hamiltonian, covering the interaction between atoms, harmonic modes, energy terms, spin dynamics, and eigenstates.

Explores the Jaynes-Cummings Hamiltonian, emphasizing diagonalization and Rabi oscillations in the vacuum state.

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