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Let $K$ be an algebraically
closed field with $charK=p geq 3$. Let $W(1, underline{1})$ be the
restricted Witt algebra, $W(1,2, underline{1})$ be the restricted
Witt-type Lie superalgebra. Then $W(1,2, underline{1})$ is a
$W(1, underline{1})$-module. In this paper we compute the lower
dimensional cohomology of W(1, underline{1})-module
$W(1,2, underline{1})$. |
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Keywords:Cohomology of Lie Algebras;Derivations;Divided Power Algebra;Grassmann Algebra |
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