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Restricted Lie algebra : ウィキペディア英語版
Restricted Lie algebra
In mathematics, a restricted Lie algebra is a Lie algebra together with an additional "''p'' operation."
==Definition==
Let ''L'' be a Lie algebra over a field ''k'' of characteristic ''p>0''. A ''p'' operation on ''L'' is a map X \mapsto X^ satisfying
* \mathrm(X^) = \mathrm(X)^p for all X \in L,
* (tX)^ = t^pX^ for all t \in k, X \in L,
* (X+Y)^ = X^ + Y^ + \sum_^ \frac, for all X,Y \in L, where s_i(X,Y) is the coefficient of t^ in the formal expression \mathrm(tX+Y)^(X).
If the characteristic of ''k'' is 0, then ''L'' is a restricted Lie algebra where the ''p'' operation is the identity map.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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