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Course

COM-309: Introduction to quantum information processing

Lectures in this course (78)

Covers the quantum description of magnetic moments and spin, including the Pauli matrices and observable energy.

Covers the Bloch sphere representation and Larmor precession in spin 1/2 systems.

Covers the dynamics of spin in a time-dependent magnetic field, focusing on the Hamiltonian generating the dynamics.

Covers the dynamics of spin in a time-dependent magnetic field and the impact of time-independent fields on spin dynamics.

Covers the dynamics of spin 1/2 in a magnetic field, focusing on Rabi oscillations.

Explores Heisenberg interaction and 2-qubit gates in quantum systems with intrinsic magnetic moments and Pauli matrices.

Covers the Heisenberg interaction and 2-qubit gates, discussing the exchange interaction term.

Covers the Heisenberg interaction, SWAP gate, and CNOT gate in quantum computing.

Covers Quantum Key Distribution protocols for generating a common secret using quantum channels and one-time pads.

Explores Quantum Key Distribution for secure communication using quantum mechanics and random key generation.

Explores the Mach-Zehnder interferometer, density matrices, and detection probabilities in quantum systems.

Covers the BB84 Quantum Key Distribution protocol for secure key establishment.

Covers the notion of entanglement, dense coding, teleportation, and Bell inequality.

Covers the concept of entanglement and dense coding protocol for quantum communication.

Covers the concept of entanglement and the teleportation protocol for transferring quantum states using classical bits of information.

Covers entanglement and Bell inequalities, focusing on entanglement swapping and the violation of Bell inequalities.

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

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.