Are Quantum Mechanics and Cosmology Directly Linked?

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SUMMARY

The discussion centers on the direct link between Quantum Mechanics and Cosmology as proposed by Dr. Dimitar Valev. Key equations derived from the Planck constant and the Hubble constant establish dimensionless ratios that suggest a significant relationship. The equations include MU = c^(3/2)GH for the mass of the gravitationally connected universe, MPL = (cħ/2G)^(1/2) for Planck Mass, and RU = c/H for Hubble distance. The dimensionless ratio N, calculated as (c^(5/2)GH^2ħ)^(1/2), is found to be exact, contrasting with other large numbers like Dirac's, which are deemed contrived.

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  • Understanding of Quantum Mechanics principles, particularly the Planck constant.
  • Familiarity with Cosmology concepts, specifically the Hubble constant.
  • Basic knowledge of algebra and dimensional analysis.
  • Awareness of fundamental physics parameters such as mass, length, and density.
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  • Research the implications of the Planck constant in modern physics.
  • Explore the significance of the Hubble constant in cosmological models.
  • Investigate the mathematical foundations of dimensionless ratios in physics.
  • Study peer-reviewed articles that discuss the intersection of Quantum Mechanics and Cosmology.
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Physicists, cosmologists, and researchers interested in the foundational connections between Quantum Mechanics and Cosmology, as well as those analyzing the implications of fundamental constants in theoretical physics.

jimjohnson
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I recently read an article (http://vixra.org/abs/1308.0143) written by an acquaintance, Dr Dimitar Valev and wanted opinions on its relevance .
Basically, dimensionless ratios are derived from equations based on both the Planck constant and the Hubble constant. Thus, Quantum Mechanics and Cosmology are directly linked - a possible significant observation.
The key equations are:
MU = c3/2GH - Mass of the gravitationally connected universe
MPL = (cħ/2G)1/2 - Planck Mass (Compton wavelength (ħ/mc) = gravitational radius (2Gm/c2))
RU = c/H - Hubble distance (radius of universe)
LPL = (2Għ/c3)1/2 - Planck length
The dimensionless ratios are:
MU/ MPL = RU/ LPL = (c5/2GH2ħ)1/2 = N (if H = 2.18x10-18/sec, N = 6.04x1060)
Based on algebra, N also equals: (Planck Density/Critical Density)1/2; and, similar ratios of age and time.
Other large numbers obtained from ratios, like Dirac's, are not exact and contrived; but, this N is exact and calculated from four fundamental parameters.
Comments?
 
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