Noncommutative Root Space Witt, Ricci Flow, and Poisson Bracket Continual Lie Algebras
Alexander Zuevsky
TL;DR
This paper introduces new noncommutative root space generalizations for classical Lie algebras, expanding the mathematical framework for Witt, Ricci flow, and Poisson brackets.
Contribution
It presents novel examples of mappings that define noncommutative root space generalizations for these Lie algebras.
Findings
New noncommutative root space mappings introduced
Generalizations applicable to Witt, Ricci flow, and Poisson brackets
Expands the mathematical framework for continual Lie algebras
Abstract
We introduce new examples of mappings defining noncommutative root space generalizations for the Witt, Ricci flow, and Poisson bracket continual Lie algebras.
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