Lecture Notes in Quantum Mechanics
by Doron Cohen
Publisher: arXiv 2013
Number of pages: 285
Description:
These lecture notes cover undergraduate textbook topics and also additional advanced topics at the same level of presentation. In particular: EPR and Bell; Basic postulates; The probability matrix; Measurement theory; Entanglement; Quantum computation; Wigner-Weyl formalism; The adiabatic picture; Berry phase; Linear response theory; Kubo formula; Modern approach to scattering theory with mesoscopic orientation; Theory of the resolvent and the Green function; Gauge and Galilei Symmetries; Motion in magnetic field; Quantum Hall effect; Quantization of the electromagnetic field; Fock space formalism.
Download or read it online for free here:
Download link
(2MB, PDF)
Similar books
Nonequilibrium Relativistic Quantum Many-Body Theoryby Hendrik van Hees - Frankfurt Institute of Advanced Studies
The following manuscript aims at an introduction to modern methods in relativistic quantum many-body theory. We introduce many-body techniques, using relativistic quantum field theory, emphasizing the so-called real-time formulation.
(5901 views)
Quantum Notesby Jed Rembold - New Mexico Tech
The complete set of graduate Quantum Mechanics notes: Postulates of QM; Simple Problems in 1 Dimension; Wave Packets; Harmonic Oscillator and Second Quantization; Systems with N Degrees of Freedom; Classical Limit and WKB Approximation; Symmetries.
(10652 views)
Selected Topics in Applications of Quantum Mechanicsby Mohammad Reza Pahlavani (ed.) - InTech
This book covers some of the applications of quantum mechanics in nuclear physics, medical science, information technology, atomic physics and material science, as well as selected topics of quantum mechanics through different bases and ideas ...
(6484 views)
Introduction to the Time Evolution of Open Quantum Systemsby Angel Rivas, Susana F. Huelga - arXiv
We revise fundamental concepts in the dynamics of open quantum systems in the light of modern developments in the field. Our aim is to present a unified approach to the quantum evolution of open systems that incorporates the traditional concepts.
(8626 views)