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Quantum Mechanics for Thinkers

Autor Gennaro Auletta, Shang-Yung Wang
en Limba Engleză Hardback – 20 iun 2014
This book provides quick access to quantum mechanics without dealing with a true textbook that demands proper specialized studies in physics (and related mathematics) for about a couple of years. It consists of three parts: basic formalism, formal development, and ontological issues. The 70 figures are a crucial instrument for becoming acquainted in a "representative" way with abstract problems, and the 30 in-section boxes assist readers understand for difficult mathematical problems. The book offers a considerable number of clear and analytical treatments of what are considered the most difficult conceptual problems of the theory.
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Specificații

ISBN-13: 9789814411714
ISBN-10: 981441171X
Pagini: 500
Ilustrații: 70 black & white illustrations
Dimensiuni: 152 x 229 x 30 mm
Greutate: 0.82 kg
Ediția:1
Editura: Jenny Stanford Publishing
Colecția Jenny Stanford Publishing

Public țintă

Academic, Postgraduate, and Professional Practice & Development

Cuprins

Introduction. Basic Notions. Classical Mechanics. The Superposition Principle. The Quantum State as a Vector. The Quantization. The Complementarity Principle. Formal Developments. Uncertainty Principle. Quantum Dynamics. Angular Momentum and Spin. Conceptual Problems. The Measurement Problem. Non{Locality and Non{Separability. Quantum Information. Interpretation. Bibliography. Author Index. Subject Index. Solutions to Selected Problems.

Descriere

This book provides quick access to quantum mechanics without dealing with a true textbook that demands proper specialized studies in physics (and related mathematics) for about a couple of years. It consists of three parts: basic formalism, formal development, and ontological issues. The 70 figures are a crucial instrument for becoming acquainted in a "representative" way with abstract problems, and the 30 in-section boxes assist readers understand for difficult mathematical problems. The book offers a considerable number of clear and analytical treatments of what are considered the most difficult conceptual problems of the theory.