24-26 September 2024
Bogolyubov Institute for Theoretical Physics (Section 1-4), Institute of Mathematics (Section 5)
Europe/Kiev timezone

On the solution of the problem of the cosmological constant

24 Sep 2024, 16:10
5m
322 (Bogolyubov Institute for Theoretical Physics (Section 1-4), Institute of Mathematics (Section 5))

322

Bogolyubov Institute for Theoretical Physics (Section 1-4), Institute of Mathematics (Section 5)

14-b, Metrolohichna Str., Kyiv, 03143, Ukraine 3, Tereschenkivska Str., Kyiv, 01024, Ukraine
Poster ASTROPHYSICS AND COSMOLOGY Poster Session

Speaker

Oleksandr Bukalov (Centre for Physical and Space Research, International Institute of Socionics)

Description

Calculation of the vacuum energy density in quantum field theory gives a value $10^{122}$ times higher than the observed one, and many proposed approaches have not solved this problem and have not calculated its real value. However, the application of the microscopic theory of superconductivity to the description of the physical vacuum on the Planck scale made it possible to solve the problem of the cosmological constant and obtain a formula for the observed vacuum density or dark energy. Its numerical value is $6.09 \cdot 10^{-30} g/cm^3$, and it is in complete agreement with observations, since the experimental value is $(6.03 ± 0.13) \cdot 10^{-30} g/cm^3$ (J. Prat, C. Hogan, C. Chang, J. Frieman, 2022).
The cosmological model with superconductivity (CMS), proposed by the author, also implies a description of the earliest stage of the Universe evolution preceding the inflation stage. It describes the formation of the inflaton field as a special condensate of primordial fermions with the Planck mass, followed by the inflationary expansion of the early Universe. The current expansion of the Universe and its evolution are described as an ongoing second-order phase transition, and the flow of physical cosmological time is a consequence of processes occurring on Planck scales. The value of the Hubble parameter $H_0=69.76 \ km \cdot s^{-1}Mpc^{-1}$ calculated in CMS corresponds to the average value for most values of this parameter obtained by different methods. CMS also describes black holes as a quantum condensate of primary fermions with Planck mass.

References:

  1. Weinberg, S., “The cosmological constant problem”, Reviews of Modern Physics, vol. 61, no. 1, APS, pp. 1–23, 1989. doi:10.1103/RevModPhys.61.1.
  2. Bukalov, A. V., “The Solution of the Cosmological Constant Problem and the Formation of the Space-Time Continuum”, Odessa Astronomical Publications, vol. 29, p. 42, 2016. doi:10.18524/1810-4215.2016.29.84962.
  3. Pitaevskii, L. P., Lifshitz, E. M. Statistical Physics Part 2 (1980).
  4. Fomin, P. I., “Zero cosmological constant and Planck scales phenomenology”, Proc. of the Fourth Seminar on Quantum Gravity, May 25–29, Moskow / Ed. by M.A.Markov. — Singapore: World Scientific, 1988. — P. 813.
  5. Fomin, P. I., “On the crystal-like structure of physical vacuum at Planck distances”, Problems of physical kinetics and solid state physics. Kyiv: Naukova dumka, 1990. — P. 387–398.
  6. Bukalov, A. V., “On solving the problem of the cosmological constant”, Proceedings of 12-th Odessa International Astronomical Gamow Conference-School “Astronomy and Beyond: Astrophysics, Cosmology and Gravitation, Cosmomicrophysics, Radio-astronomy and Astrobiology” 20-26 August, 2012, Odessa, Ukraine. — P. 28.
  7. Prat, J., Hogan, C., Chang, C., and Frieman, J., “Vacuum energy density measured from cosmological data”, Journal of Cosmology and Astroparticle Physics, vol. 2022, no. 6, IOP, 2022. doi:10.1088/1475-7516/2022/06/015. arXiv:2111.08151.

Primary author

Oleksandr Bukalov (Centre for Physical and Space Research, International Institute of Socionics)

Presentation Materials