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.
This note covers
the following topics:The Mathematical Formalism of Quantum Mechanics,
Postulates of Quantum Mechanics, Density Operator, Spatial Degrees of Freedom,
Time Evolution in Quantum Mechanics, The WKB Method, Harmonic Oscillators and
Coherent States, The Propagator and the Path Integral, Charged Particles in
Magnetic Fields, Rotations in Ordinary Space, Rotations in Quantum Mechanics,
and Rotations of Spin / Systems, Representations of the Angular Momentum
Operators and Rotations, Spins in Magnetic Fields, Orbital Angular Momentum and
Spherical Harmonics, Central Force Motion, Hydrogen, Coupling of Angular Momenta,
Irreducible Tensor Operators and the Wigner-Eckart Theorem, Bound-State
Perturbation Theory, The Stark Effect in Hydrogen and Alkali Atoms, The
which brought together an international community of invited authors, represents
a rich account of foundation, scientific history of quantum mechanics,
relativistic quantum mechanics and field theory, and different methods to solve
the Schrodinger equation.
The development of quantum
mechanics has taken physics in a vastly new direction from that of classical
physics from the very start. In fact, there continue at present to be many
developments in the subject of a very fundamental nature, such as implications
for the foundations of physics, physics of entanglement, geometric phases,
gravity and cosmology and elementary particles as well. It is hoped the papers
in this volume will provide a much needed resource for researchers with regard
to current topics of research in this growing area.
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