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
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.
This
lecture note explains the following topics: Schrodinger’s Equation, Piecewise
Potentials, Linear Algebra and Function Space, Angular Momentum and Spin,
Multiple Particles, Perturbation Theory – Fine Structure, Time Dependent
Perturbation Theory, Relativistic Quantum Mechanics: The Dirac Equation.
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 note covers
the following topics: Bound States, Discreet Energy Levels, Electron Diffraction, Exploring
Quantum Tunneling, Uncertainty Principle, Interpreting Wave
Functions, Sketching Wave Functions, Shape of the Wave Function, Wave Packet,
Wave Functions and Energies in Atoms.
This note covers the following topics related to Quantum Mechanics: Mathematical foundations of Quantum mechanics, Hilbert Spaces, The Spectral
Theorem, Quantum dynamics and Schrodinger Operators.
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.