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Lax operator algebras and gradings on semi-simple Lie algebras (1406.5017v1)

Published 19 Jun 2014 in math.RA, math-ph, math.MP, and math.RT

Abstract: A Lax operator algebra is constructed for an arbitrary semi-simple Lie algebra over $\mathbb C$ equipped with a $\mathbb Z$-grading, and arbitrary compact Riemann surface with marked points. In this set-up, a treatment of almost graded structures, and classification of the central extensions of Lax operator algebras are given. A relation to the earlier approach based on the Tyurin parameters is established.

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