Quantum inertia of non-local matterspace with kinetic and metric counter-stresses

Abstract

New microscopic geodesics with local balances of kinetic and metric four-potentials can maintain the non-local mass mechanism of continuous matterspace due to positive energies of kinetic micro-oscillations. The monistic pan-unity of the inertial continuum of kinetic energy is quantitatively substantiated by the Lomonosov local push on macroscopic densities in inverse square interactions of visible bodies. The monistic mechanics of inertial fields replaces the dual model of separated particles and their pulling fields or forces at a distance. The positive kinetic pressure of Poincare withstands the metric stress for equilibrium densities and prevents the radial collapse of non-local self-organizations, despite the observed fall of probe (extremely dense) densities in rarefied regions of the correlated continuum of the emerging mass-energy. The four-dimensional geometrization with the inherent sub-symmetries for flat matterspace and adaptive kinetic-metric time can be useful for modeling stationary and auto-pulsing astrosystems, as well as for the modeling of vortex hydrodynamics with non-local feedback and micro-macro-mega-entanglement in the monistic field of quantum inertia.