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We show that the Heisenberg Lie algebras over an algebraically closed field F of characteristic p>0 admit a family of restricted Lie algebras. We use the ordinary 1- and 2-cohomology spaces with trivial coefficients to compute the restricted 1- and 2-cohomology spaces of these restricted Heisenberg Lie algebras. We describe the restricted 1-dimensional central extensions, including explicit formulas for the Lie brackets and ^p-operators.
Evans et al. (Wed,) studied this question.
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