Peter Bongaarts

Quantum Theory

A Mathematical Approach

• Broschiertes Buch

Produktbeschreibung

This book was inspired by the general observation that the great theories of modern physics are based on simple and transparent underlying mathematical structures - a fact not usually emphasized in standard physics textbooks - which makes it easy for mathematicians to understand their basic features.

It is a textbook on quantum theory intended for advanced undergraduate or graduate students: mathematics students interested in modern physics, and physics students who are interested in the mathematical background of physics and are dissatisfied with the level of rigor in standard physics courses. More generally, it offers a valuable resource for all mathematicians interested in modern physics, and all physicists looking for a higher degree of mathematical precision with regard to the basic concepts in their field.

Produktdetails

• Verlag: Springer / Springer International Publishing / Springer, Berlin
• Artikelnr. des Verlages: 978-3-319-37602-8
• Softcover reprint of the original 1st ed. 2015
• Seitenzahl: 480
• Erscheinungstermin: 10. September 2016
• Englisch
• Abmessung: 235mm x 155mm x 26mm
• Gewicht: 726g
• ISBN-13: 9783319376028
• ISBN-10: 3319376020
• Artikelnr.: 45678646

Autorenporträt

Peter Bongaarts taught for many years theoretical and mathematical physics at the University of Leiden, the Netherlands

Inhaltsangabe

From the Contents: Introductory remarks.- Classical Mechanics.- Quantum Theory: General Principles.- Quantum Mechanics of a Single Particle I.- Quantum Mechanics of a Single Particle II.- The Harmonic Oscillator.- The Hydrogen Atom.- Spin.- Many-Particle Systems.- Quantum Statistical Physics.- Physical Theories as Algebraic Systems.- Quantization. The Classical Limit.- Towards Relativistic Quantum Theory.- An Introduction to Quantum Field Theory.- What is Not Treated in This Book.

Rezensionen

"This is a text intended primarily for advanced undergraduate and graduate students in mathematics, and secondarily for physiscs students wanting an introduction to the modern mathematics utilized in quantum mechanics. It has an intentional algebraic flavor that provides a succinct means for comparison between quantum and classical machanics. ... The reader could infer that quantum theory, with its axioms, is tidy and has a well-defined mathematical framework." (Lawrence E. Thomas, Mathematical Reviews, July, 2015)

"This publication provides a quite interesting text book on quantum theory written having in mind advanced undergraduate or graduate students in mathematics, but which can also be a very nice reference text for physics students having an interest in the mathematical foundations of quantum theory." (Bassano Vacchini, zbMATH 1315.81001, 2015)