HNPS Advances in Nuclear Physics Banner

Theory of Time Asymmetry and Strangeness Oscillation of K°

PDF
Published: Dec 5, 2019
DOI: https://doi.org/10.12681/hnps.2176
C. Syros
Laboratory of Nuclear Technology, University of Patras
G. S. Ioannidis
Laboratory of Nuclear Technology, University of Patras
Abstract

The predicted value for the T-asymmetry, AT eory, of the neutral kaons strangeness oscillation in the framework of the chronotopological stochastic quantum field theory is AT eory = 6 . 6 x l 0 - 3 and the corresponding diameter of the interaction proper-time neighborhood, is δ(τχ) = 2.382 χ IO- 2 7 s. The antiproton energy in the reaction for the kaon production is Ep = 200 MeV. The time evolution operator, C(T\K), acting on the state vector gives two contributions, one unitary and one decoherent. AT eory as a function of Ep shows that Κ - decays (antimatter) were more abundant than matter decays at higher temperatures of the universe. C(T\K) appears in two disjoint subsets of denumerably many forms, unitary and non-measure preserving. The evolution operator of the standard quantum field theory is identical to the zerothorder element of the unitary subset. The set of evolution paths Schronotop., produced by C(7A„) is denumerable (quantized) in contradistiction to the set, SFeynman, of trajectories in the path integral which is continuous. The value measured recently by the CPLEAR-Collaboration at CERN is {A§xper·) = (6.6 ± 1.3) x 10"3 . The agreement with the predicted value is excellent.

Article Details
  • Section
  • Oral contributions (deprecated)
References
P. A. M. Dirac, Proc. Roy. Soc. London, 136 (1932) p. 453.
P. R. Halmos. Ergodic Theory. (Chelsea N.Y.,1956).
R. C. Tolman. The Principles of Statistical Mechanics, (Oxford University Press, 1959).
J . H. Christenson, J. W. Cronin. V. L. Fitch, and R. Turlay, Phys. Rev. Lett. 13 138 (1964).
I.M.Gel'fand and Ya. Vilenkin. Generalized Functions Vol.4 (Academic, New York 1964).
M. Courdin, Nuclear Physics Β 3 (1967) 207.
J. A. Wheeler, Einsteins Vision (in German) (Springer, 1968).
T. D. Lee, C. S. Wu, Ann. Rev. Nucl. Sci. 16 (1968) 471.
;9] P. K. Kabir, Nature 220 (1968) p.1310.
R. C. Casella, Phys. Rev. Lett. 21 (1968) 1128; 22 (1969) 554.
S. L. Glashow, J. Iliopoulos, and L. Maiani, Phys. Rev. D 2 (1970) 1285.
P. K. Kabir, Phys. Rev. D 2 (1970) 540.
E. Noether, Invariante Variationsprobleme, English translation, M.A.Travel, Transport Theory and Statistical Physics (1) 3 (1971).
C. Syros, Lettere al Nuovo Cim. 10 (1974) 718.
G. Nicolis and I. Prigogine, Self-Organization in non-equilibrium systems (New ' York, Wiley, 1977).
C. Syros, Phys. Lett. A 64 (1977) 17.
C. Syros, Mod. Phys. Lett. Β 4 (1990) 1089.
C. Syros, Int. J. of Modern Physics Β 5 (1991) 2909.
L. Montanet et al., Particle Data Group, Phys. Rev. D 50 (1994); W. E. Burcham and M. Jobes, Nuclear and Particle Physics, (Longman Scientific& Technical , Essex, England, 1995) p. 225.
J. Ellis, N.E.Mavromatos, D.V. Nanopoulos, Phys. Lett. Β 923 (1995) 142.
J. Ellis, Jorz L. Lopez, N.E.Mavromatos, D.V. Nanopoulos, Phys. Rev. D 53 ' (1995) 3846.
P. Huet and M.E.Peskin, Nuclear Physics Β (1995) 434.
C. Syros, Advances in Nuclear Physics (eds. C.Syros and C. Ronchi, European Commission, Luxembourg, IBNS 92-827-4988-6, 1995) p. 242.
C. Syros and C. Schulz-Mirbach, Quantum Chronotopology of Nuclear and Sub-Nuclear Reactions, (TU Harburg, Hamburg Preprint, hep-th/960993, 11 Sep 1996) p. 1-76.
C. Syros, Int. J. Modern Phyics A 13 (1998) 1675.
C. Syros and C. Schulz-Mirbach, J. Modern Phyics Β 13 (1998) 4939.
C. Syros. Int. J. Modern Phyics A 13 (1998) 5477.
A. Angelopoulos et al. Phys. Lett. Β 444 (1998) 43.
P. S. Alexandra ff, Einfuehrung in die Mengenlehre und in die Theorie der Reellen Funktionen (Deutscher Verlagder Wissenschaften, Berlin 1956) p. 5.
M. Jacob, Paul Dirac (Cambridge University Press, 1999) p. 46.
L. D. Landau and E. Lifchitz, Theorie des champs (Editions MIR, Moscou, " 1970) p.