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Methodological notes


Imaginary time and the Landau method of calculating quasiclassical matrix elements

 a, b,  c, d
a Max-Planck Institut für Biophysikalische Chemie, Tammannstrasse 6, Göttingen, D-37077, Germany
b Department of Chemistry, Technion-Israel Institute of Technology, Haifa, Israel
c Kapitza Institute of Physical Problems, Russian Academy of Sciences, ul. Kosygina 2, Moscow, 117334, Russian Federation
d Dipartimento di Fisica, Università di Trento and BDC Center, Povo, Trento, I-38050, Italy
Fulltext pdf (178 KB)
Fulltext is also available at DOI: 10.1070/PU1993v036n09ABEH002310
PACS: 03.65.−w
DOI: 10.1070/PU1993v036n09ABEH002310
URL: https://ufn.ru/en/articles/1993/9/e/
Citation: Nikitin E E, Pitaevskii L P "Imaginary time and the Landau method of calculating quasiclassical matrix elements" Phys. Usp. 36 (9) 851–853 (1993)
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Оригинал: Никитин Е Е, Питаевский Л П «Мнимое время и метод Ландау вычисления квазиклассических матричных элементов» УФН 163 (9) 101–103 (1993); DOI: 10.3367/UFNr.0163.199309e.0101

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  1. A.A. Grib “On the problem of the interpretation of quantum physics” 56 1230–1244 (2013)
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  3. A.N. Rubtsov “On the question of measurement in quantum mechanics” 66 734–740 (2023)
  4. G.A. Vardanyan, G.S. Mkrtchyan “A solution to the density matrix equation” 33 (12) 1072–1072 (1990)
  5. N.P. Klepikov “Types of transformations used in physics, and particle ’exchange’” 30 644–648 (1987)
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  10. A.M. Zheltikov “The critique of quantum mind: measurement, consciousness, delayed choice, and lost coherence” 61 1016–1025 (2018)
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  12. S.N. Gordienko “Irreversibility and the probabilistic treatment of the dynamics of classical particles” 42 573–590 (1999)
  13. Yu.M. Tsipenyuk “Zero point energy and zero point oscillations: how they are detected experimentally” 55 796–807 (2012)
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  15. V.K. Ignatovich “The neutron Berry phase” 56 603–604 (2013)
  16. V.G. Bagrov, D.M. Gitman, A.S. Pereira “Coherent and semiclassical states of a free particle” 57 891–896 (2014)
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  20. S.V. Goupalov “Classical problems with the theory of elasticity and the quantum theory of angular momentum” 63 57–65 (2020)

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