Klinert's Void-Suction Fluid Space-Time Model: A Hydrodynamic Alternative to the Schwarzschild Singularity

This paper presents a self-consistent hydrodynamic alternative to classical General Relativity by replacing the mathematically insolvent infinite-density point mass singularity with a topological puncture—an absolute spatial void—inside a pressurized fluid space-time manifold. Utilizing a hydrodynamic framework, gravity is modeled as an inward suction mechanism driven by an instantaneous pressure gradient between continuous space-time and the vacuum of the rupture. We present three formal mathematical proofs demonstrating: (1) that the inflow velocity field perfectly matches the Schwarzschild horizon boundary parameters, redefining it as a sonic horizon; (2) that the fluid strain tensor strips the spatial metric volume out from within incoming atomic structures, forcing an automated geometric collapse; and (3) that the remaining concentrated baryonic mass undergoes a mandatory phase transition into pure radiation energy (E=mc²) at the boundary junction, which is violently vented out of the polar coordinate channels. This model successfully preserves external gravitational signatures, eliminates the infinity bug of classical relativity, and provides an elegant, mechanical explanation for the energy output of observed relativistic plasma jets.