General Relativity as curvature of space

With the Planck ’constants’ length, time, mass and acceleration will be shown, that a Quantum Gravity of the cosmos exists. This paper shows how Einstein’s Field Equations in Friedmann Robertson Walker Metric solves the Planck Era context. 1 The Planck ’constants’ Planck length ∆x = √ Gh c3 Planck time ∆t = √ Gh c5 Planck mass ∆m = √ hc G Planck acceleration ∆a = c ∆t = √ c7 hG 2 Modern Cosmology Within modern cosmology the Einstein’s Field Equations would be written with cosmological term Λ as follows (see [2] and [3]): Rik − 1 2gikR− Λgik = 8πG c4 Tik (2.0) The solutions of the Field Equations in Friedmann-Roberson-Walker-Metric are: