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Lie Algebras of Locally Finite Derivations over Fields of Positive Characteristic
Let $F$ be a field of positive characteristic, and let $A$ be a finitely generated commutative associative $F$-algebra. We study Lie subalgebras of $Der \, A$ generated by locally finite derivations. We prove that if all commutators of the generators satisfy a natural local finiteness condition, the
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