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On universal conformal envelopes for quadratic conformal algebras

Published 7 Dec 2022 in math.RA | (2212.03532v1)

Abstract: We prove that every quadratic Lie conformal algebra constructed on a special Gelfand-Dorfman algebra embeds into the universal enveloping associative conformal algebra with a locality function bound N = 3.

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Authors (1)

  1. Roman Kozlov 

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