THE VELOCITY OF ONE DIMENSION COSMOS
Abstract
FRLW metric in the last hundred years. It will be presented geodesic equations in one
space dimension. After solving geodesic equations in one space dimension and get the
expression for velocity of tuba cosmos, the theoretical results will be compared with
astronomical observation to estimate constant k which is parameter of geometric tensor
in FRLW metric.
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I. Bars and J. Terning: Extra dimensions in space and time. Springer, New York (2009).
H. A. Buchdahl: Non linear langragians and cosmological theory. MNRAS 150 (1970), 1-8.
S. M. Carroll: An Itroduction to general relativity spacetime and geometry. Adison Wesley, New York (2003).
A. Friedmann: On the curvature of space. Zeitschrift fur Physik 10 (1922), 377-386.
A. Friedmann: On the possibility of world with constant negative curvature of space. General Relativity and Gravitation 31(12) (1999) and Zeitschrift fur Physik 21 (1924), 326-332.
W. O. Kermack and W. H. McCrea: On Milne’s theory of world structure. MNRAS 93 (1933), 519-529.
A. G. Lemaitre: Homogeneous universe of constant mass and increasibg radius accounting for the radial velocity of extra galactic nebuloe. MNRAS 91 (1931), 483-490.
E. Pachlaner and R. Sexl: On quadratic langragians in general relativity. Communication mathematics physics 2 (1966), 165-175.
H. P. Robertson: Relativistic Cosmology. Reviews of Modern Physics 5 (1933), 62-90.
A. A. Starobinsky: A new type of isotropic cosmological models without singularity. Physics Letters 91B (1980), 99-102.
DOI: https://doi.org/10.22190/FUMI240813054L
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