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A Weyl type algebra is dened in the book ([4]). AWeyl type non-associative algebraWPm;n;s and its restricted sub-algebraWPm;n;s r are dened in various papers ([1], [12], [3], [11]).Several authors nd all the derivations of an associative (Lie or non-associative) algebra in the papers ([1], [2], [12], [4], [6], [11]). We ndall the non-associative algebra derivations of the non-associative al-$\overline{WP_{0,2,0}}_{B}$, where $B=\{\partial_0,
\partial_1,
\partial_2, \partial_{12},\partial_{1}^2, \partial_{2}^2 \}.$
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참고문헌 (12)
참고문헌 신청
/ 1970 / Graded Lie algebras of nite characteristic : 240 ~
/ 1974 / Description of ltered Lie algebra with which graded Lie algebras ofCartan type are associated : 834 ~
/ 1978. / Introduction to Lie Algebras and Representation Theory
/ 1996 / Enveloping Algebras
/ 1999 / Generalized W and H type Lie algebras 6 (3) : 329 ~ 340
/ 1974 / Description of ltered Lie algebra with which graded Lie algebras ofCartan type are associated : 834 ~
/ 1978. / Introduction to Lie Algebras and Representation Theory
/ 1996 / Enveloping Algebras
/ 1999 / Generalized W and H type Lie algebras 6 (3) : 329 ~ 340
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