The Vlasov Maxwell Einstein Equations and its Cosmological Applications

V.V. Vedenyapin
V.V. Vedenyapin
N.N. Fimin
N.N. Fimin
I. S. Pershin
I. S. Pershin
Keldysh Institute of Applied Mathematics

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The Vlasov Maxwell Einstein Equations and its Cosmological Applications

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Abstract

The Vlasov-Maxwell-Einstein equations are derived from classical action of Lorentz-Schwarzschild-Hilbert-Einstein. We need and get synchronization of times of different particles. On the basis of obtained results we analyze Einstein’s Lambda-term and its connection with dark energy.

References

41 Cites in Article
  1. Artur Chernin,Artur Chernin (2008). Unknown Title.
  2. A Serghienko,V Rubakov (2012). Phantom dark energy with tachyonic instability: metric perturbations.
  3. Vladimir Lukash,Valerii Rubakov (2008). Unknown Title.
  4. V (2018). Vedenyapin Vlasov-Maxwell-Einstein Equation.
  5. Victor Vedenyapin,Nikolay Fimin,Valery Chechetkin (2018). On the Vlasov-Maxwell-Einstein equation and its non-relativistic and weakly relativistic analogues.
  6. W Pauli (1971). Theory of relativity.
  7. V Fock (2015). THE PRINCIPLES OF THE THEORY OF GRAVITATION.
  8. L Landau,E Lifshitz (2013). The classical theory of fields.
  9. B Dubrovin,A Fomenko,S Novikov (2012). Modern geometry. Methods and applications. Part II: The geometry and topology of manifolds.
  10. A Vlasov (1966). Statistical distribution functions.
  11. V Vedenyapin,M.-B Negmatov (2012). Derivation and classification of Vlasov-type and magnetohydrodynamics equations: Lagrange identity and Godunov’s form.
  12. V Vedenyapin,M.-B Negmatov,N Fimin (2017). Vlasov-type and Liouville-type equations, their microscopic, energetic and hydrodynamical consequences.
  13. V Vedenyapin,M Negmatov (2013). On Derivation and Classification of Vlasov Type Equations and Equations of Magnetohydrodynamics. The Lagrange Identity, the Godunov Form, and Critical Mass.
  14. A Sinitsyn,V Vedenyapin,E Dulov (2011). Kinetic Boltzmann, Vlasov and related equations.
  15. Yvonne Choquet-Bruhat (2009). General Relativity and Einstein's Equations.
  16. G Kremer,C Cercignani (2002). The Relativistic Boltzmann equation: theory and applications.
  17. J Narlikar (1993). An introduction to cosmology.
  18. V Vedenyapin (2001). Boltzmann and Vlasov kinetic equations.
  19. T Donder (1927). The mathematical theory of relativity.
  20. F Kh,A Valiyev,Kraiko (2015). The dispersion of an ideal gas from a point into a void. A new model of the Big Bang and the expansion of the Universe.
  21. Alan Lightman,William Press,Richard Price,Saul Teukolsky (2017). Problem Book in Relativity and Gravitation.
  22. J Synge,Jacques Romain (1961). <i>Relativity: The General Theory</i>.
  23. G Rein,A Rendall (1992). Global existence of solutions of the spherically symmetric Vlasov-Einstein system with small initial data.
  24. Y Ignatiev (2014). The Nonequilibrium Universe: The Kinetics models of the cosmological evolution.
  25. V Vedeniapin (1986). A boundary value problem for stationary Vlasov equations.
  26. Y Arkhipov,V Vedenyapin (1994). On the classification and stability of steady state solutions of Vlasov's equation on a torus and in a boundary value problem, Trudy Matematicheskogo Instituta.
  27. V Kozlov (2008). The generalized Vlasov kinetic equation.
  28. V Kozlov (2010). The Vlasov kinetic equation, dynamics of continuum and turbulence.
  29. A Skubachevskii,Y Tsuzuki (2016). Vlasov-Poisson equations for a two-component plasma in a half-space.
  30. A Skubachevskii (2014). Vlasov-Poisson equations for a two-component plasma in a homogeneous magnetic field.
  31. Y Belyaeva (2016). Stationary solutions of Vlasov equations for high-temperature twocomponent plasma.
  32. J Batt,H Berestycki,P Degond,B Perthame (1988). Some families of solutions of the Vlasov-Poisson system.
  33. V Kozlov (2003). General Vortex Theory.
  34. V Vedenyapin,M.-B Negmatov (2013). On the topology of steady-state solutions of hydrodynamic and vortex consequences of the Vlasov equation and the Hamilton-Jacobi method.
  35. V Vedenyapin,N Fimin (2012). The Liouville equation, the hydrodynamic substitution, and the Hamilton-Jacobi equation.
  36. V Vedenyapin,N Fimin,M.-B Negmatov (2016). Vlasov and Liouville-type equations and its microscopic and hydrodynamic consequences.
  37. V Vedenyapin,N Fimin (2015). The Hamilton–Jacobi method for non-Hamiltonian systems.
  38. V Vedenyapin,N Fimin (2015). The Hamilton-Jacobi method in the non-Hamiltonian situation and the hydrodynamic substitution.
  39. V Vedenyapin,S Adzhiev (2014). Entropy in the sense of Boltzmann and Poincaré.
  40. S Adzhiev,V Vedenyapin (2011). Time averages and Boltzmann extremals for Markov chains, discrete Liouville equations, and the Kac circular model.
  41. V Vedenyapin (2008). Time averages and Boltzmann extremals.

Funding

No external funding was declared for this work.

Conflict of Interest

The authors declare no conflict of interest.

Ethical Approval

No ethics committee approval was required for this article type.

Data Availability

Not applicable for this article.

How to Cite This Article

V.V. Vedenyapin. 2019. \u201cThe Vlasov Maxwell Einstein Equations and its Cosmological Applications\u201d. Global Journal of Science Frontier Research - A: Physics & Space Science GJSFR-A Volume 19 (GJSFR Volume 19 Issue A4).

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Journal Specifications

Crossref Journal DOI 10.17406/GJSFR

Print ISSN 0975-5896

e-ISSN 2249-4626

Keywords
Classification
GJSFR-A Classification FOR Code: 020103
Version of record

v1.2

Issue date
June 22, 2019

Language
en
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The Vlasov Maxwell Einstein Equations and its Cosmological Applications

V.V. Vedenyapin
V.V. Vedenyapin <p>Keldysh Institute of Applied Mathematics</p>
N.N. Fimin
N.N. Fimin
I. S. Pershin
I. S. Pershin

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