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  3. Consistent Quantum Theory
  • Cited by 77
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    • Publisher:
      Cambridge University Press
      Publication date:
      December 2009
      November 2001
      ISBN:
      9780511606052
      9780521539296
      DOI:
      https://doi.org/10.1017/CBO9780511606052
      Dimensions:
      Weight & Pages:
      Dimensions:
      (247 x 174 mm)
      Weight & Pages:
      0.71kg, 408 Pages
      • Subjects:
      Physics and Astronomy, History, Philosophy and Foundations of Physics, Quantum Physics, Quantum Information and Quantum Computation
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    Subjects:
    Physics and Astronomy, History, Philosophy and Foundations of Physics, Quantum Physics, Quantum Information and Quantum Computation
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    Book description

    Quantum mechanics is one of the most fundamental yet difficult subjects in physics. Nonrelativistic quantum theory is presented here in a clear and systematic fashion, integrating Born's probabilistic interpretation with Schrödinger dynamics. Basic quantum principles are illustrated with simple examples requiring no mathematics beyond linear algebra and elementary probability theory. The quantum measurement process is consistently analyzed using fundamental quantum principles without referring to measurement. These same principles are used to resolve several of the paradoxes that have long perplexed physicists, including the double slit and Schrödinger's cat. The consistent histories formalism used here was first introduced by the author, and extended by M. Gell-Mann, J. Hartle and R. Omnès. Essential for researchers yet accessible to advanced undergraduate students in physics, chemistry, mathematics, and computer science, this book is supplementary to standard textbooks. It will also be of interest to physicists and philosophers working on the foundations of quantum mechanics.

    Reviews

    'For people who enjoy learning by example, this will be a joy to read. This book is the first introductory treatment of the consistent histories approach and what better way of learning it than to learn straight form the horses mouth.'

    Source: Contemporary Physics

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