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  • Publisher:
    Cambridge University Press
    ISBN:
    9781009679633
    9781009679626
    Creative Commons:
    Creative Common License - CC Creative Common License - BY Creative Common License - NC
    This content is Open Access and distributed under the terms of the Creative Commons Attribution licence CC-BY-NC 4.0.
    https://creativecommons.org/creativelicenses
    Dimensions:
    (254 x 178 mm)
    Weight & Pages:
    1.318kg, 640 Pages
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Book description

Offering a detailed account of the key concepts and mathematical apparatus of quantum mechanics, this textbook is an ideal companion to both undergraduate and graduate courses. The formal and practical aspects of the subject are explained clearly alongside examples of modern applications, providing students with the tools required to thoroughly understand the theory and apply it. The authors provide an intuitive conceptual framework that is grounded in a coherent physical explanation of quantum phenomena, established over decades of teaching and research in quantum mechanics and its foundations. The book's educational value is enhanced by the inclusion of examples and exercises, with solutions available online, and an extensive bibliography is provided. Notes throughout the text provide fascinating context on the tumultuous history of quantum mechanics, the people that developed it, and the questions that still remain at its center. This title is also available as Open Access on Cambridge Core.

Reviews

‘This text provides a comprehensive study of quantum mechanics that any physics student can follow. It presents the essential material and clearly explains the underlying physics. Quantum mechanics will ultimately determine the course of technology and shape our efforts to find a fundamental physical theory. This book is an excellent resource for scientists and graduate and undergraduate students in physics and related fields who want to delve into the subject.’

Tonatiuh Matos - Cinvestav

‘Ana María Cetto and Luis de la Peña are among the foremost physicists in the foundations of quantum theory. Their decades of research have established a natural bridge between classical and quantum physics, offering a deeper causal picture of quantum phenomena. Quantum Mechanics: A Physical Approach distills this unique perspective into a comprehensive and pedagogical textbook for students. The book begins with the historical rupture brought by Planck and Einstein, guiding readers through the development of wave mechanics, matrix mechanics, and the Schrödinger formalism. Alongside the standard curriculum, it integrates foundational insights such as the role of the zero-point field and stochastic approaches to quantum behavior. By combining clarity, historical context, and physical intuition, the book helps students see the quantum world not as ‘weird,’ but as a coherent part of the physical world.’

Andrei Khrennikov - Linnaeus University

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Contents

Full book PDF
  • Frontmatter
    pp i-iv
  • Contents
    pp v-x
  • Preface
    pp xi-xii
  • 1 - The Quantum World and Its Description
    pp 1-13
  • 2 - Matter and Field
    pp 14-43
  • 3 - Quantum Mechanics in the Heisenberg (Matrix) Picture
    pp 44-64
  • 4 - Quantum Mechanics in the Schrödinger (Wave) Picture. Dirac‘s Notation
    pp 65-106
  • 5 - One-Dimensional Potential Steps, Barriers, and Wells
    pp 107-132
  • 6 - The WKB Approximation. Electronic Properties of Solids
    pp 133-161
  • 7 - The Free Particle. The Time-Dependent Schrödinger Equation
    pp 162-190
  • 8 - Dynamics of Quantum Systems
    pp 191-221
  • 9 - The One-Dimensional Harmonic Oscillator
    pp 222-243
  • 10 - The Physics Underlying Quantum Phenomena
    pp 244-269
  • 11 - Angular Momentum Theory
    pp 270-299
  • 12 - Central Potentials. The Hydrogen Atom
    pp 300-330
  • 13 - Stationary Perturbation Theory and the Variational Method
    pp 331-362
  • 14 - The Electron Spin. Entangled States
    pp 363-391
  • 15 - Identical-Particle Systems: Quantum Statistics. The Density Matrix
    pp 392-436
  • 16 - Atoms and Molecules
    pp 437-482
  • 17 - Time-Dependent Perturbations. Field Quantization and Second Quantization
    pp 483-530
  • 18 - Elastic Scattering Theory
    pp 531-560
  • 19 - Relativistic Equations. An Introduction
    pp 561-587
  • Appendix A - Mathematical Tools
    pp 588-605
  • References
    pp 606-619
  • Index
    pp 620-628

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