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Textbook Jul 1992Latest editionhed pairs are defined and completely characterized. Main structural properties and relations are also deduced and analyzed. In addition, the partially and totally hom-coassociative ternary coalgebras and their infinitesimal bialgebraic structures are constructed and discussed.
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https://doi.org/10.1007/978-1-349-22129-5udy this exotic mechanics on the tangent bundle of the configuration space or velocity phase space. We consider Feynman-Dyson’s proof of Maxwell’s equations using Jacobi identity on the velocity phase space. In this review we generalize the Feynman-Dyson’s scheme by incorporating the non-commutativi
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https://doi.org/10.1007/978-3-031-39334-1constructive mathematics; nonassociative algebraic structures; AG-groupoid; Hom-algebraic structures; co
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978-3-031-39336-5The Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Nature Switzerl
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(Hom-)(co)associative Ternary (Co)algebras and Infinitesimal Ternary (Hom-)bialgebras,hed pairs are defined and completely characterized. Main structural properties and relations are also deduced and analyzed. In addition, the partially and totally hom-coassociative ternary coalgebras and their infinitesimal bialgebraic structures are constructed and discussed.
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Mahouton Norbert Hounkonnou,Melanija Mitrović,MadaExplores connections between new algebraic ideas and other areas of mathematics, natural sciences, and engineering.Focuses on the interplay between theory and applications.Investigates applications in
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