Classification of simple differential Lie and Jordan (super)coalgebras of finite rank
Carina Boyallian, Jose I. Liberati

TL;DR
This paper classifies simple differential Lie and Jordan supercoalgebras of finite rank, providing explicit descriptions of associated Lie supercoalgebras related to superconformal algebras and an exceptional Lie conformal superalgebra.
Contribution
It offers a comprehensive classification and explicit descriptions of simple differential Lie and Jordan supercoalgebras, including those linked to important superconformal algebras.
Findings
Classification of simple differential Lie supercoalgebras of finite rank
Explicit descriptions of Lie supercoalgebras for superconformal algebras
Identification of supercoalgebras related to CK$_6$
Abstract
We classify simple differential Lie and Jordan (super)coalgebras of finite rank. In particular, we provide an explicit description of the Lie supercoalgebras associated with the operator product expansion (OPE) of the n=2,3,4 superconformal Lie algebras and the exceptional Lie conformal superalgebra CK
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Taxonomy
TopicsAdvanced Topics in Algebra · Algebraic structures and combinatorial models · Finite Group Theory Research
