Abstract
We present in this text the research carried out on the dynamic behavior of non-inertial systems, proposing new keys to better understand the mechanics of the universe. Applying the field theory to the dynamic magnitudes circumscribed to a body, our research has achieved a new conception of the coupling of these magnitudes, to better understand the behavior of solid rigid bodies, when subjected to multiple simultaneous, non-coaxial rotations. The results of the research are consistent with Einstein’s theories on rotation; however, we propose a different mechanics and complementary to classical mechanics, specifically for systems accelerated by rotations. These new concepts define the Theory of Dynamic Interactions (TDI), a new dynamic model for non-inertial systems with axial symmetry, which is based on the principles of conservation of measurable quantities: the notion of quantity, total mass and total energy. This theory deduces a general equation of motion for bodies endowed with angular momentum, when they are subjected to successive non-coaxial torques.
Highlights
The observation of the dynamic equilibrium of the universe, together with the verification of the simultaneous orbitation and rotation of the celestial bodies, generated doubts about the accepted rotational mechanics.This secular dynamic equilibrium did not seem to comply with a Newtonian physics in which the forces generate movements of constantly accelerated translation
We list some of the ideas expressed in this work, that we believe could prove innovative: 1) Non-discriminating coupling As a result of the new axioms and proposed laws, we deduce that in rotational dynamics, it is necessary to admit the non-discriminative coupling of dynamic magnitudes expressed in Section 3.4, which is represented in Figure 1, and which generates the orbital movement, simultaneous with the intrinsic rotation of the mobile
We reiterate that the Theory of Dynamic Interactions allows to justify that constant coincidence between orbiting and intrinsic rotation
Summary
The observation of the dynamic equilibrium of the universe, together with the verification of the simultaneous orbitation and rotation of the celestial bodies, generated doubts about the accepted rotational mechanics. This secular dynamic equilibrium did not seem to comply with a Newtonian physics in which the forces generate movements of constantly accelerated translation. It is clear that this theory determines an ideal model for inertial systems, but is not able to justify moving systems subjected to accelerations, such as all the movements with rotation It was about analyzing the existing physical-mathematical model for inertial systems and to determine a new modeling for non-inertial systems, establishing its true equation of motion [4]. The challenge was to define a new celestial mechanics based on a Dynamic of Non-Inertial Systems
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