Abstract

This publication is based on the fundamentals of the dynamics of masses interacting by gravitation, given by the Maxwell analogy for gravitation or the Heaviside field. In our paper "A Coherent Dual Vector Field Theory for Gravitation" (2003), we have developed a model. This dynamics model allowed us to quantify by vector way the transfer of angular movement point by point, and to bring a simple, precise and detailed explanation to a large number of cosmic phenomena. With this model the flatness of our solar system and our Milky way has been explained as being caused by an angular collapse of the orbits, creating so a density increase of the disc. The constant velocity of the stars has been calculated, and the halo explained. The ?missing mass? (dark matter) problem has been solved without harming the Keplerian motion law. The theory also explains the deviation of mass like in the diablo shape of rotary supernova having mass losses, and it defines the angle of mass losses at 0? and above 35?16'. Some quantitative calculations describe in detail the relativistic attraction forces maintaining entire the fast rotating stars, the tendency of distortion toward a torus-like shape, and the description of the attraction fields outside of a rotary black hole. Qualitative considerations on the binary pulsars show the process of cannibalization, with the repulsion of the mass at the poles and to the equator, and this could also explain the origin of the spin-up and the spin-down process. The bursts of collapsing rotary stars are explained as well. The conditions for the repulsion of masses are also explained, caused by important velocity differences between masses. Orbit 'chaos' is better explained as well. Finally, the demonstration is made that gyrotation is related to the Relativity Theory. The detailed photographs of the Saturn rings made by the Cassini-Huygens mission gives us new evidence for the validity of the Gyrogravitation theory. It explains the presence of the flat rings around Saturn, the presence of thin parallel rings, the shape of the edges of the F-ring and the reason why such rings are present at the border of large ring zones.