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
covers the following topics: The History of Quantum Mechanics and Motivation,
Radially Symmetric Problems, Principles of Quantum Mechanics, Spins,
Time-independent Perturbation Theory, Time-dependent Perturbation Theory.
covers the following topics: The classical description of a particle, Hilbert
space formalism, Group theory, Lie algebra, The Green function approach, The
evolution operator, Scattering theory, Quantum mechanics in practice, Dynamics
and driven systems.
lecture note explains the following topics: Classical Mechanics, Abstract vector
spaces, Functions as vectors, Postulates of Quantum Mechanics, The Wavefunction,
The Uncertainty Principle, Scattering Theory, Stationary States, Angular
Momentum, The Hydrogen Atom, Spin.
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.
The subject of most of this book is
the quantum mechanics of systems which have a small number of degrees of
freedom. This book is a mix of descriptions of quantum mechanics itself, the
general properties of systems described by quantum mechanics, and general
techniques for describing their behavior. Topics covered includes: Quantum
mechanics in the language of Hilbert space, Time dependence in quantum
mechanics, Propagators and path integrals, Density matrices, Wave mechanics,
Angular momentum, Identical particles, Time independent perturbation theory, Variational methods and Time dependent perturbation theory.
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
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 covers the following topics: Maxwell’s Equations, Electrostatic Fields, Potential Theory, Magnetostatic
Fields, Magnetostatics in Magnetic Media, Wave Propagation in Uniform
Dielectric Media, Wave Propagation in Inhomogeneous Dielectric Media,
Radiation and Scattering, Resonant Cavities and Waveguides, Multipole
Expansion, Relativity and Electromagnetism.
This note introduces Quantum Mechanics at an advanced level
addressing students of Physics, Mathematics, Chemistry and Electrical
Engineering. It covers the following topics: Lagrangian Mechanics, Quantum
Mechanical Path Integral, The Schr¨odinger Equation, Linear Harmonic
Oscillator, Theory of Angular Momentum and Spin, Quantum Mechanical Addition
of Angular Momenta and Spin, Motion in Spherically Symmetric Potentials,
Interaction of Charged Particles with Electromagnetic Radiation,
Many–Particle Systems, Relativistic Quantum Mechanics, Spinor Formulation of
Relativistic Quantum Mechanics and Symmetries in Physics.
note covers the following topics: Introduction to Superposition,
Experimental Facts of Life, The Wave Function, Expectations, Momentum, and
Uncertainty , Operators and the Schrödinger Equation, Time Evolution and the
Schrödinger Equation, Energy Eigenstates and Quantum Harmonic Oscillator.
Author(s): Prof. Allan Adams, Prof. Matthew Evans and Prof. Barton