Theory of Mass space transformations part 4
Great! Let's proceed by applying the refined potential function to a specific physical scenario. We will start with understanding planetary motion and rotational stability using our modified gravitational model. Scenario: Rotational and Orbital Stability of Earth In this case, we'll explore how the modified gravitational field (which includes the effects of inner space (IS) and field space (FS)) influences both the rotational stability and rectilinear motion (orbital motion around the Sun) of the Earth. Step 1: Gravitational Field and Rotational Stability Using the refined gravitational field: E_{\text{grav}}(r) = \frac{GM_{\text{total}}}{r^2} - \alpha \cdot \frac{IS_0 \cdot e^{-\lambda r}}{FS_0 \cdot \left( 1 - e^{-\mu r} \right)} \cdot \left( -\lambda + \frac{\mu e^{-\mu r}}{\left( 1 - e^{-\mu r} \right)} \right) This refined field affects: 1. Earth’s Gravity Distribution: The varying inner space (higher at the core, lower at the surface) influences how gravity behaves at dif...