On the Fluid Dynamics Nature of General Relativity and Estakhr's Fluid Field Geodesic Equation

EFFG (Estakhr's Fluid Field Geodesic) Equation is developed analogy of Einstein's Field Equation and EMG (Estakhr Material-Geodesic) Equation (Which is developed analogy of Navier-Stokes Equations and Einstein Geodesic Equation ref:1) by EMG equation $\frac{DJ^{\mu}}{D\tau}=J_{\nu}\Omega^{\mu\nu}+\partial_{\nu}T^{\mu\nu}+\Gamma^{\mu}_{\alpha\beta}J^{\alpha}U^{\beta}$ we can find EFFG equation $\frac{DJ^{\mu}}{D\tau}=J_{\nu}\Omega^{\mu\nu}+\frac{c^4}{8\pi G}\partial_{\nu}(R^{\mu\nu}-\frac{1}{2}g^{\mu\nu}R+g^{\mu\nu}\Lambda)+\Gamma^{\mu}_{\alpha\beta}J^{\alpha}U^{\beta}=0$ Where $R^{\mu\nu}$ is Ricci Curvature tensor, $R$ the scalar Curvature, $g^{\mu\nu}$ the metric tensor, $\Lambda$ is cosmological constant, $G$ is gravitational constant, $c$ the speed of light in vacuum, $T^{\mu\nu}$ the Stress-Energy tensor, $J^{\mu}$ is four-current mass density, $J_{\nu}\Omega^{\mu\nu}$ is Material derivative, $U^{\mu}$ four-velocity field and $\Gamma^{\mu}_{\alpha\beta}$ is Christoffel symbol. ref 1: http://meeting.aps.org/Meeting/DFD13/Session/R8.4