The topics discussed
in this lecture notes include: Probability Amplitudes and Quantum States,
Operators and Observables, Position and Momentum Representations,Time Evolution
in Quantum Mechanics,Wave mechanics, Harmonic Oscillators,Transformations and
Symmetries,Heisenberg picture and Heisenberg equation of motion, Rotational
invariance and angular momentum as a good quantum number,Position representation
and angular momentum, Angular momentum and magnetic moments,Spin and total
angular momentum,QM systems composed of two parts, Product States vs entangled
states, Addition of angular momenta, EPR experiment and Bell inequalities,
Position representation, Energy eigenvalues and emission spectra of hydrogen,
Explicit form of the wave functions.
Author(s): F.H.L. Essler, The Rudolf
Peierls Centre for Theoretical Physics, Oxford University
The contents of the notes include: The Schrodinger equation,
Measurement and uncertainty, The harmonic oscillator, Angular momentum and spin,
Particles in an external magnetic eld, Pictures in quantum mechanics, Particle
in a central potential, Time independent Perturbation theory, Variational
principle, Path integral formulation of quantum mechanics, Scattering Theory.
Author(s): Jorg Schmalian, Karlsruhe Institute
of Technology
This book
explains the following topics: Schrodinger equation, Wronskian theorem, Hilbert
Spaces for Physicists, Postulates of Quantum Mechanics, Harmonic Oscillator in
Operatorial Form, Angular momentum quantization, Symmetries in Quantum
Mechanics, Spin, Identical particles, Hydrogen atom, Time-dependent and
independent perturbation theory, Path integral approach to quantum mechanics, :
Semiclassical quantum mechanics.
This note explains the following topics:
The Classical State, Historical Origins of Quantum Mechanics, The Wave-like
Behaviour of Electrons, Energy and Uncertainty, Quantum State, Operators and
Observations, Rectangular Potentials, The Harmonic Oscillator, Spectrum of
Angular Momentum, Aspects of Spin, Electron Spin, Approximation Methods, Quantum
Mechanics as Linear Algebra, Feynman Path-Integral Quantization.
This note describes the following topics: Mathematical Foundations,
Quantum Measurements, Dynamics and Symmetries, Approximation Methods, Quantum
Information Processing, Quantum Information Theory.
This book
covers the following topics: Mathematical derour: Operator theory, Fourier
transform and the calculus of variations Dynamics, Observables, The uncertainty
principle, Spectral theory, Special cases, Many particle system, The Feynman
path integral, Quasi classical analysis, Resonances, Quantum field theory and
Renormalization group.
This lecture note explains the
following topics: The Early History of Quantum Mechanics, The Wave Function, The
Two Slit Experiment, Wave Mechanics, Particle Spin and the Stern-Gerlach
Experiment, Probability Amplitudes, Vector Spaces in Quantum Mechanics, State
Spaces of Infinite Dimension, Matrix Representations of State Vectors and
Operators, Probability, Expectation Value and Uncertainty, Time Evolution in
Quantum Mechanics.
This notes contains the details about
Heisenberg's road to the uncertainty relations,
Heisenberg's argument, The
interpretation of Heisenberg's relation, Bohr and
The Minimal Interpretation
This
note covers the following topics: Special Relativity, Basic Quantum
Mechanics, Single-Particle Systems, Multiple-Particle Systems, Time Evolution,
Basic and Quantum Thermodynamics, Angular momentum and Electromagnetism.
This
book explains the following topics related to Quantum Mechanics:
Principles of Classical Mechanics, Failure of Classical Mechanics,
Principles of Quantum Mechanics, Applications of Quantum Mechanics, The
Rotating Planar Oscillator, Dirac Formulation.