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Lecture
Central Potentials in Quantum Physics
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Related lectures (31)
Quantum Physics I
Introduces key quantum physics concepts such as commutators, observables, and the Schrödinger equation, emphasizing the importance of diagonalization and energy eigenvalues.
Quantum Physics I
Covers the fundamental concepts of quantum physics and diagonalization of operators.
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Covers path-integral ground state methods and Monte Carlo simulations in computational quantum physics.
The Schur Lemma: Physical Interpretation
Explores the physical interpretation of the Schur lemma in quantum physics.
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Explores eigenvalue problems, iterative methods, and their applications in quantum physics and network analysis.
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Explains Bargmann states, their evolution, basis, and significance in quantum physics.
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Explores time-dependent perturbation theory in quantum physics from an interaction point of view.
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Explores the historical development of quantum mechanics and information theory, focusing on the double slit experiment and quantum phenomena.
Quantum Physics I: Entanglement and Commutation Relations
Explores entanglement and commutation relations in quantum physics, focusing on Clebsch-Gordan coefficients and tensor-product basis.
Density Operator: Matrix to the System State
Explores density operator matrix transformation in quantum physics and the implications of measuring the system, leading to state collapse.
Quantum Physics I
Covers the basics of quantum physics, including wave packet dynamics and probability density functions.
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Explores ponderomotive squeezing and quantum optomechanics, focusing on BAE/QND measurements and optical field-mirror interactions.
Time-Independent Perturbation Theory: Degenerate Case
Explores time-independent perturbation theory in the degenerate case within quantum physics.
Perturbation Theory: Time-Dependent Disturbance Theory
Explores time-dependent perturbations in quantum physics and their solutions under various disturbance scenarios.
Computational Quantum Physics
Covers exact diagonalization methods for many-particle systems in quantum physics.
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Introduces rotations in quantum mechanics, covering the Rodriguez formula and active transformations.
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