Logo

Lectures on Quantum Mechanics for Mathematicians

Small book cover: Lectures on Quantum Mechanics for Mathematicians

Lectures on Quantum Mechanics for Mathematicians
by

Publisher: arXiv.org
Number of pages: 46

Description:
The main goal of these lectures is introduction to Quantum Mechanics for mathematically-minded readers. The second goal is to discuss the mathematical interpretation of the main quantum postulates: transitions between quantum stationary orbits, wave-particle duality and probabilistic interpretation.

Home page url

Download or read it online for free here:
Download link
(600KB, PDF)

Similar books

Book cover: Homological Tools for the Quantum MechanicHomological Tools for the Quantum Mechanic
by - arXiv.org
This paper is an introduction to work motivated by the question 'can multipartite entanglement be detected by homological algebra?' We introduce cochain complexes associated to multipartite density states whose cohomology detects factorizability.
(5350 views)
Book cover: Lecture notes on C*-algebras, Hilbert C*-modules, and quantum mechanicsLecture notes on C*-algebras, Hilbert C*-modules, and quantum mechanics
by - arXiv
A graduate-level introduction to C*-algebras, Hilbert C*-modules, vector bundles, and induced representations of groups and C*-algebras, with applications to quantization theory, phase space localization, and configuration space localization.
(14835 views)
Book cover: Uncertainty and Exclusion Principles in Quantum MechanicsUncertainty and Exclusion Principles in Quantum Mechanics
by - arXiv.org
These are lecture notes for a master-level course given at KTH, Stockholm, in the spring of 2017, with the primary aim of proving the stability of matter from first principles using modern mathematical methods in many-body quantum mechanics.
(6036 views)
Book cover: A Short Introduction to the Quantum FormalismA Short Introduction to the Quantum Formalism
by - arXiv
These notes present an introductory, but hopefully coherent, view of the main formalizations of quantum mechanics, of their interrelations and of their common physical underpinnings: causality, reversibility and locality/separability.
(9561 views)