Classical limit (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Classical limit" in English language version.

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archive.org

Feynman, R. P. (1942). The Principle of Least Action in Quantum Mechanics (Ph.D. Dissertation). Princeton University.
Reproduced in Feynman, R. P. (2005). Brown, L. M. (ed.). Feynman's Thesis: a New Approach to Quantum Theory. World Scientific. ISBN 978-981-256-380-4.

arxiv.org

Curtright, T. L.; Zachos, C. K. (2012). "Quantum Mechanics in Phase Space". Asia Pacific Physics Newsletter. 1: 37–46. arXiv:1104.5269. doi:10.1142/S2251158X12000069. S2CID 119230734.
Bracken, A.; Wood, J. (2006). "Semiquantum versus semiclassical mechanics for simple nonlinear systems". Physical Review A. 73 (1): 012104. arXiv:quant-ph/0511227. Bibcode:2006PhRvA..73a2104B. doi:10.1103/PhysRevA.73.012104. S2CID 14444752.

books.google.com

Bohm, D. (1989). Quantum Theory. Dover Publications. ISBN 9780486659695.

doi.org

Hepp, K. (1974). "The classical limit for quantum mechanical correlation functions". Communications in Mathematical Physics. 35 (4): 265–277. Bibcode:1974CMaPh..35..265H. doi:10.1007/BF01646348. S2CID 123034390.
Curtright, T. L.; Zachos, C. K. (2012). "Quantum Mechanics in Phase Space". Asia Pacific Physics Newsletter. 1: 37–46. arXiv:1104.5269. doi:10.1142/S2251158X12000069. S2CID 119230734.
Bracken, A.; Wood, J. (2006). "Semiquantum versus semiclassical mechanics for simple nonlinear systems". Physical Review A. 73 (1): 012104. arXiv:quant-ph/0511227. Bibcode:2006PhRvA..73a2104B. doi:10.1103/PhysRevA.73.012104. S2CID 14444752.
Conversely, in the lesser-known approach presented in 1932 by Koopman and von Neumann, the dynamics of classical mechanics have been formulated in terms of an operational formalism in Hilbert space, a formalism used conventionally for quantum mechanics.
- Koopman, B. O.; von Neumann, J. (1932). "Dynamical Systems of Continuous Spectra". Proceedings of the National Academy of Sciences of the United States of America. 18 (3): 255–263. Bibcode:1932PNAS...18..255K. doi:10.1073/pnas.18.3.255. PMC 1076203. PMID 16587673.

harvard.edu

ui.adsabs.harvard.edu

Hepp, K. (1974). "The classical limit for quantum mechanical correlation functions". Communications in Mathematical Physics. 35 (4): 265–277. Bibcode:1974CMaPh..35..265H. doi:10.1007/BF01646348. S2CID 123034390.
Bracken, A.; Wood, J. (2006). "Semiquantum versus semiclassical mechanics for simple nonlinear systems". Physical Review A. 73 (1): 012104. arXiv:quant-ph/0511227. Bibcode:2006PhRvA..73a2104B. doi:10.1103/PhysRevA.73.012104. S2CID 14444752.
Conversely, in the lesser-known approach presented in 1932 by Koopman and von Neumann, the dynamics of classical mechanics have been formulated in terms of an operational formalism in Hilbert space, a formalism used conventionally for quantum mechanics.
- Koopman, B. O.; von Neumann, J. (1932). "Dynamical Systems of Continuous Spectra". Proceedings of the National Academy of Sciences of the United States of America. 18 (3): 255–263. Bibcode:1932PNAS...18..255K. doi:10.1073/pnas.18.3.255. PMC 1076203. PMID 16587673.
- Hall 2013 Section 3.7.5 Hall, Brian C. (2013), Quantum Theory for Mathematicians, Graduate Texts in Mathematics, vol. 267, Springer, Bibcode:2013qtm..book.....H, ISBN 978-1461471158
- Hall 2013 p. 78 Hall, Brian C. (2013), Quantum Theory for Mathematicians, Graduate Texts in Mathematics, vol. 267, Springer, Bibcode:2013qtm..book.....H, ISBN 978-1461471158

nih.gov

ncbi.nlm.nih.gov

Conversely, in the lesser-known approach presented in 1932 by Koopman and von Neumann, the dynamics of classical mechanics have been formulated in terms of an operational formalism in Hilbert space, a formalism used conventionally for quantum mechanics.
- Koopman, B. O.; von Neumann, J. (1932). "Dynamical Systems of Continuous Spectra". Proceedings of the National Academy of Sciences of the United States of America. 18 (3): 255–263. Bibcode:1932PNAS...18..255K. doi:10.1073/pnas.18.3.255. PMC 1076203. PMID 16587673.
pubmed.ncbi.nlm.nih.gov
- Conversely, in the lesser-known approach presented in 1932 by Koopman and von Neumann, the dynamics of classical mechanics have been formulated in terms of an operational formalism in Hilbert space, a formalism used conventionally for quantum mechanics.
  - Koopman, B. O.; von Neumann, J. (1932). "Dynamical Systems of Continuous Spectra". Proceedings of the National Academy of Sciences of the United States of America. 18 (3): 255–263. Bibcode:1932PNAS...18..255K. doi:10.1073/pnas.18.3.255. PMC 1076203. PMID 16587673.

projecteuclid.org

Hepp, K. (1974). "The classical limit for quantum mechanical correlation functions". Communications in Mathematical Physics. 35 (4): 265–277. Bibcode:1974CMaPh..35..265H. doi:10.1007/BF01646348. S2CID 123034390.

semanticscholar.org

api.semanticscholar.org

Hepp, K. (1974). "The classical limit for quantum mechanical correlation functions". Communications in Mathematical Physics. 35 (4): 265–277. Bibcode:1974CMaPh..35..265H. doi:10.1007/BF01646348. S2CID 123034390.
Curtright, T. L.; Zachos, C. K. (2012). "Quantum Mechanics in Phase Space". Asia Pacific Physics Newsletter. 1: 37–46. arXiv:1104.5269. doi:10.1142/S2251158X12000069. S2CID 119230734.
Bracken, A.; Wood, J. (2006). "Semiquantum versus semiclassical mechanics for simple nonlinear systems". Physical Review A. 73 (1): 012104. arXiv:quant-ph/0511227. Bibcode:2006PhRvA..73a2104B. doi:10.1103/PhysRevA.73.012104. S2CID 14444752.

unicamp.br

ifi.unicamp.br

Dirac, P.A.M. (1933). "The Lagrangian in quantum mechanics" (PDF). Physikalische Zeitschrift der Sowjetunion. 3: 64–72.