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Mathematical Foundations of Quantum Mechanics

New Edition

John von Neumann

PDF
ca. 109,99
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Naturwissenschaften, Medizin, Informatik, Technik / Naturwissenschaften allgemein

Beschreibung

Quantum mechanics was still in its infancy in 1932 when the young John von Neumann, who would go on to become one of the greatest mathematicians of the twentieth century, published Mathematical Foundations of Quantum Mechanics--a revolutionary book that for the first time provided a rigorous mathematical framework for the new science. Robert Beyer's 1955 English translation, which von Neumann reviewed and approved, is cited more frequently today than ever before. But its many treasures and insights were too often obscured by the limitations of the way the text and equations were set on the page. In this new edition of this classic work, mathematical physicist Nicholas Wheeler has completely reset the book in TeX, making the text and equations far easier to read. He has also corrected a handful of typographic errors, revised some sentences for clarity and readability, provided an index for the first time, and added prefatory remarks drawn from the writings of Léon Van Hove and Freeman Dyson. The result brings new life to an essential work in theoretical physics and mathematics.

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Schlagwörter

Theoretical definition, Quantity, Quantum superposition, Mathematics, Old quantum theory, Physicist, Mathematical analysis, Dirac equation, Eigenfunction, Mathematical proof, Second law of thermodynamics, Wave–particle duality, Hilbert space, Equation of state (cosmology), Hamiltonian mechanics, Modern physics, Limit (mathematics), Physics, Classical limit, Atomic model (mathematical logic), Interpretations of quantum mechanics, Quantum thermodynamics, Probability, Integral equation, Pure mathematics, Coherence (physics), Scalar (physics), Classical mechanics, Matrix theory (physics), Classical electromagnetism, Operator (physics), Commutative property, Statistical mechanics, Special relativity, Einstein notation, Photon, Quantum state, Transformation theory (quantum mechanics), Expectation value (quantum mechanics), Dirac delta function, Mathematical formulation of quantum mechanics, Relativistic quantum mechanics, Affine space, Quantum mechanics, Projection (linear algebra), Sign (mathematics), H-theorem, Fermi–Dirac statistics, Quantum number, Lorentz transformation, Self-adjoint operator, Variable (mathematics), Quantum field theory, Quantum system, Mathematical Foundations of Quantum Mechanics, Probability theory, Statistical ensemble (mathematical physics), Theorem, Eigenvalues and eigenvectors, Laws of thermodynamics, Theoretical physics, Matrix mechanics, Mathematical problem, Measurement, Set (mathematics), Thermodynamic equilibrium, Maxwell–Boltzmann distribution, Thermodynamics, Theory of relativity, Distribution (mathematics)