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《The historical and physical foundations of quantum mechanics /》

The historical and physical foundations of quantum mechanics /

ISBN:9780198822196
编目源:YDX YDX UKMGB OCLCQ OCLCF BDX CDX DLC IPS OCLCO
个人名称:Golub, Robert,
题名:The historical and physical foundations of quantum mechanics / Edited by Robert Golub, North Caroline State University, Raleigh, N.C., USA , Steven K. Lamoreaux, Yale University, New Haven, CT, USA.
出版发行项:Oxford : Oxford University Press, [2023]
载体形态:xiii, 747 pages : illustrations (black and white, and colour) ; 26 cm
书目附注:Includes bibliographical references and index.
格式化内容附注:PART I - BASIS OF THE THEORY -- 1. Introduction -- 2. Properties of the quantum world: indeterminacy, interference, superposition, entanglement -- 3. The origin of quantum theory in the crisis of classical physics -- 4. Further steps to quantum mechanics: the old quantum mechanics of Bohr and Sommerfeld -- 5. Further steps to quantum mechanics: Louis de Broglie and the world's most important PhD thesis -- 6. The invention of quantum mechanics - matrix mechanics -- 7. Schrödinger and the development of wave mechanics -- 8. Further developments of wave mechanics by Schrödinger -- 9. Quantum statistics and the origin of wave mechanics -- 10. Early attempts at interpretation of the theory -- 11. The final synthesis of quantum mechanics: the 'transformation theory' and Dirac notation -- 12. Dirac and Jordan commit 'sin squared': Second quantization and the beginning of quantum field theory -- 13. The 'completion of quantum mechanics' - the fifth Solvay Conference on Physics, October 1927 -- 14. von Neumann's mathematical foundations of quantum mechanics: Redux -- 15. Einstein and Schrödinger renew the assault on quantum mechanics -- 16. Weimar culture and quantum mechanics -- 17. Further development of the interpretation of quantum theory -- PART II - APPLICATIONS OF QUANTUM MECHANICS -- 18. Operator techniques and the algebraic solutions of problems -- 19. Spin-1/2 and two-level systems -- 20. Path integrals and scattering -- 21. Introduction to quantum computing (with the assistance of Edward D. Davis).
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