Abstract:
In the framework of RTG the uniform and isotropic in Minkowski space Universe (the Friedmann Universe) is studied in the assumption that the graviton has a nonzero rest mass. The cosmological gravitation field does not lead out of the Minkowski light cone world lines of particles. The presence of a nonzero graviton mass changes essentially the character of the evolution of the Friedmann Universe: it becomes oscillating, the infinite time exists and the density of matter is always finite and different from zero.
Citation:
M. A. Mestvirishvili, Yu. V. Chugreev, “Friedmann model of evolution of the universe in the relativistic theory of gravitation”, TMF, 80:2 (1989), 305–312; Theoret. and Math. Phys., 80:2 (1989), 886–891
This publication is cited in the following 16 articles:
Yu.V. Chugreev, “Is the Cyclic Model of the Universe Possible in the Relativistic Theory of Gravitation?”, VMU, 2024, no. №4_2024, 2440102–1
Yu. V. Chugreev, “Is the Cyclic Model of the Universe Possible in the Relativistic Theory of Gravitation?”, Moscow Univ. Phys., 79:4 (2024), 432
Yu. V. Chugreev, “Cyclic Universe in RTG: Anisotropy Problem”, Phys. Part. Nuclei Lett., 21:5 (2024), 964
Yu. V. Chugreev, “The k-essence in the relativistic theory of gravitation and general relativity”, Theoret. and Math. Phys., 194:3 (2018), 439–449
Chugreev Yu.V., “Cosmological Constraints on the Graviton Mass in Rtg”, Phys. Part. Nuclei Lett., 14:4 (2017), 539–549
K. V. Antipin, A. Dubikovsky, P. K. Silaev, “Some properties of the dynamics of collapse in massive and massless
relativistic theories of gravity”, Theoret. and Math. Phys., 187:1 (2016), 548–558
Yu. V. Chugreev, “Mach's principle for cosmological solutions in relativistic theory of gravity”, Phys. Part. Nuclei Lett., 12:2 (2015), 195
K. A. Modestov, Yu. V. Chugreev, “Linear perturbations on the cosmological background in the relativistic theory of gravitation: II. Appendix”, Phys. Part. Nuclei Lett., 10:4 (2013), 300
K. A. Modestov, Yu. V. Chugreev, “Linear perturbations on the cosmological background in the relativistic theory of gravitation: I. Theory”, Phys. Part. Nuclei Lett., 10:4 (2013), 295
Yu. V. Chugreev, “The vacuum cosmological solution is unique in the relativistic theory of gravity”, Theoret. and Math. Phys., 161:1 (2009), 1420–1423
K. A. Modestov, Yu. V. Chugreev, “The problem of stability of the homogeneous and isotropic universe in the relativistic theory of gravitation”, Phys. Part. Nuclei Lett., 6:4 (2009), 275
Yu. M. Loskutov, “Evolution of a homogeneous isotropic universe, dark matter, and the absence of monopoles”, Theoret. and Math. Phys., 94:3 (1993), 358–366
E. Yu. Emel'yanov, Yu. V. Chugreev, “Evolution of Friedmann universe in the relativistic theory of gravitation based on spaces of constant curvature”, Theoret. and Math. Phys., 97:3 (1993), 1409–1420
A. A. Logunov, M. A. Mestvirishvili, Yu. V. Chugreev, “The relativistic theory of gravitation based on a space of constant curvature”, Theoret. and Math. Phys., 86:2 (1991), 111–120
Yu. V. Chugreev, “Causality principle in the relativistic theory of gravitation”, Theoret. and Math. Phys., 88:3 (1991), 997–1003
V. B. Tverskoi, “Nonsingular configurations of field systems in the relativistic theory of gravitation”, Theoret. and Math. Phys., 88:3 (1991), 1003–1009
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