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Related lectures (13)
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Quantum Harmonic Oscillator: Basics and Operators
Introduces the quantum harmonic oscillator basics, including operators and energy states.
Quantum Harmonic Oscillator: Field Quantization
Explores the quantization of the quantum harmonic oscillator and field, including creation/annihilation operators and the concept of phonons.
Hydrogen-like Atom: Quantum Mechanics
Explores the theoretical aspects of the hydrogen-like atom in quantum mechanics.
Quantum Harmonic Oscillator: Mechanics and Applications
Explores the quantum harmonic oscillator's mechanics, energy dynamics, and applications in quantum physics.
Quantum Chemistry: Postulates and Harmonic Oscillator
Explores the historical perspective and postulates of quantum mechanics, focusing on the harmonic oscillator and approximation methods.
Hartree-Fock Equations for N Fermions
Explores Hartree-Fock equations, variational principles, excited states, and quantum physics concepts.
Quantum Field Theory: Unitarity Bounds and Vector Primary Operators
Explores unitarity bounds and vector primary operators in Quantum Field Theory.
Quantum Field Theory: AQFT
Covers Advanced Quantum Field Theory with a focus on spinors, wave functions, rotations, and constraints.
Quantum Field Theory: Heisenberg Representation and Noether Charges
Explores the Heisenberg representation of a free massive real scalar field and the time independence of Noether charges.
Quantum Field Theory: Exercises on QFT1
Covers exercises on ladder operators, Lorentz invariance, Noether charges, and custodial symmetry in quantum field theory.
Dynamics of Spin in Time-Dependent Magnetic Field
Covers the dynamics of spin in a time-dependent magnetic field and the impact of time-independent fields on spin dynamics.
Quantum Sensing: Rotations and Coherent States
Explores quantum sensing, rotations, and coherent states in the context of two-level systems, the Bloch Sphere, and Rabi oscillations.
Conservation Laws and Operator Evolution in Quantum Mechanics
Covers conservation laws and operator evolution in quantum mechanics, emphasizing the Ehrenfest theorem and its implications for classical and quantum systems.
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