Abstract
We give examples of Lie–Rinehart algebras whose universal enveloping algebra is not a Hopf algebroid either in the sense of Böhm and Szlachányi or in the sense of Lu. These examples are constructed as quotients of a canonical Lie–Rinehart algebra over a Jacobi algebra which does admit an antipode.
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Schedule a callMore From: International Journal of Geometric Methods in Modern Physics
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