Lecture Notes in Quantum Mechanics
by Doron Cohen
Publisher: arXiv 2013
Number of pages: 285
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.
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by Ivan Todorov - arXiv
Expository notes which combine a historical survey of the development of quantum physics with a review of selected mathematical topics in quantization theory (addressed to students that are not complete novices in quantum mechanics).
by Freeman Dyson - arXiv
Lecture notes by Professor F. J. Dyson for a course in Relativistic Quantum Mechanics given at Cornell University in the Fall of 1951 for the students who had courses in classical mechanics, electrodynamics and non-relativistic quantum theory.
by Petr Hajicek - arXiv
The book gives a consequent and mathematical formulation to the interpretation of quantum mechanics that is often met among practical physicists. The book ought to be accessible to students that finished the standard course of quantum mechanics.
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In resisting attempts to explain the unity of a whole in terms of a multiplicity of interacting parts, quantum mechanics calls for an explanatory concept that proceeds in the opposite direction: from unity to multiplicity ...