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A Note on the Schouten--Nijenhuis Bracket of Lie--Rinehart Algebras
Let $A$ be a commutative associative unital algebra over a field $K$ of characteristic zero, and let $(G,ρ)$ be a Lie--Rinehart algebra over $A$. We revisit the Gerstenhaber structure carried by the exterior algebra $\bigwedge_A G$ from the point of view of graded derivations. Particular attention i
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