Abstract
In this paper, we present evidence to show that the dynamics of rigid solid bodies is not a closed discipline, particularly in the field of rotational dynamics. From the observation of bodies with intrinsic rotation in our universe, our research group proposes new dynamic hypotheses that explain the behaviour observed when these bodies are subject to new simultaneous non-coaxial rotations. A new gyroscopic conical pendulum was designed for this purpose. Experimental tests initially conducted with this new gyroscopic conical pendulum were repeated for their recording on video, which accompanied this paper for better understanding thereof. These experimental tests positively confirm the new Theory of Dynamic Interactions, and its dynamic laws, which help us to understand the behaviour of this pendulum and, in general, that of the baryonic mass when it is subject to non-coaxial simultaneous rotations. It thus provides a better understanding of the nature and the dynamic behaviour of our universe.
Highlights
The findings of the Bernoulli’s, Riccati and especially D’Alembert and Euler, followed by that of Lagrange, Laplace and Hamilton, meant that from the 19th century Mechanics could be considered a mathematically defined and fully modelled science
If we analyze Rotational Dynamics we cannot be satisfied or share that same approach. It was Euler who established the equations of motion of rotating solid bodies [1]. His studies on rotational dynamics culminated in the publication of his work Theoria motus corporum solidorum seu rigidorum [2]
We have presented evidence to show that the dynamics of rigid solid bodies is not a closed discipline and that new horizons for developing this subject matter can be opened up, in the field of rotational dynamics
Summary
The findings of the Bernoulli’s, Riccati and especially D’Alembert and Euler, followed by that of Lagrange, Laplace and Hamilton, meant that from the 19th century Mechanics could be considered a mathematically defined and fully modelled science. If we analyze Rotational Dynamics we cannot be satisfied or share that same approach It was Euler who established the equations of motion of rotating solid bodies [1]. His studies on rotational dynamics culminated in the publication of his work Theoria motus corporum solidorum seu rigidorum [2]. In said work, he expresses the rotation of the main axes of the body in relation to the other three fixed axes, through the use of three variable angles, which determine new angular coordinates, and through very similar formulas to those currently known. I never felt satisfied that some equations of motion would not allow a general solution, so, when I discovered a few years ago an alternative proposal based on the Theory of Fields, it appeared to be an attractive solution that caught my interest
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