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Conceptual Basis of Quantum Mechanics de Jan-Markus Schwindt

Conceptual Basis of Quantum Mechanics: Undergraduate Lecture Notes in Physics

Autor Jan-Markus Schwindt
en Limba Engleză Paperback – 4 noi 2015
The book covers the content of a typical higher undergraduate course of the theory of Quantum Mechanics. The focus is on the general principles of quantum mechanics and the clarification of its terminology: What exactly is a Hilbert space? What is a hermitean operator? A tensor product? An entangled state? In what sense does a wave function constitute a vector? A separate chapter discusses the many open questions regarding the interpretation of the postulates.
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Specificații

ISBN-13: 9783319245249
ISBN-10: 3319245244
Pagini: 360
Ilustrații: XIII, 348 p. 19 illus. in color.
Dimensiuni: 155 x 235 x 22 mm
Greutate: 0.51 kg
Ediția:1st ed. 2016
Editura: Springer International Publishing
Colecția Springer
Seria Undergraduate Lecture Notes in Physics

Locul publicării:Cham, Switzerland

Public țintă

Lower undergraduate

Cuprins

From the Contents: Part I Formalism and Interpretation.- Introduction: Nonlocal or Unreal?.- Formalism II: Infinite-Dimensional Hilbert Spaces.- Interpretation.- Part II A Single Scalar Particle in an External Potential.- Two-Dimensional  Problems.

Notă biografică

Jan-Markus Schwindt studied physics and mathematics in Heidelberg and Cambridge.
He obtained his PhD in 2004 at the Institute of Theoretical Physics in Heidelberg.
Subsequently, he spent four years doing research and teaching as a postdoc at the
Universities of Mainz and Heidelberg. The focus of his research was on Cosmology
and Quantum Gravity. During this time, he often acted as a tutor.
Now, he brought his teaching experience into this book.

Textul de pe ultima copertă

The book covers the content of a typical higher undergraduate course of the theory of Quantum Mechanics. The focus is on the general principles of quantum mechanics and the clarification of its terminology: What exactly is a Hilbert space? What is a hermitean operator? A tensor product? An entangled state? In what sense does a wave function constitute a vector? A separate chapter discusses the many open questions regarding the interpretation of the postulates.

Caracteristici

Supports learning and teaching with many exercises with solutions Displays clarity and precision of the used mathematics - therefore also interesting for math students Contains a very well illustrated presentation with simple examples Delivers a detailed discussion of the interpretation issues which make QM such a fascinating topic Helps students to relax with this difficult subject with cartoons and a casual humorous writing style Includes supplementary material: sn.pub/extras