Pentagonal docecahedron 3-d Model
Abstract
This article presents a three-dimensional non-Euclidean geometric model of the dodecahedron that is projected by means of intersections of adjacent circles that are projected onto a spherical surface. The measurements to obtain the model are presented. Description of the parts that comprise it. This model presents the characteristic of a pentagonal dodecahedron on a spherical surface in the form of periodic repetitions. The periodic structure can
be studied as the fractal pattern that repeats itself on three dimensions. The applications of this model in different areas of human knowledge such as in cell biology since there are adenoviruses with pentagonal dodecahedron formation. A spherical motor model that allows the dynamic movement of its spherical surface, allowing the space that surrounds it to move on its surface, allowing it to move without difficulty. A model of a containing structure of
matter that allows to easily control energy based on the theory of classical mechanics and the theory of general relativity. This is a work supported by string and field theory. The dynamic movement of the model allows rotational and translational movement because it is spherical.
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References
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