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This overview highlights potential applications of hv-structures in biological systems and teaching, suggesting innovative approaches for problem-solving.
The number of Hv-structures, defined on a set is extremely big and gives the chance to applied sciences to work in an opposite to usual direction. Thus one asks from applied sciences to give all restrictions they have, because they reduce the number of possible Hv-structures expressing their problem, by a mathematical model. Moreover, the way of treating Hv-structures gives some new proving methods which can be used in applications. This is the main reason that the Hv-structures have so many applications. Here we present an overview on applications of Hv-structures on other sciences as in Hadronic Mechanics, Lie-Santilli admissible, leptons, biology, teaching, education, and mathematics itself, as well.
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Thomas Vougiouklis (2025) studied this question.
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