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For [수식], all the derivations of the evaluation alge-bra [수식] is found in the paper (see [16]). ForM = {수식} Dernon (F[e±x]M)) of the evaluation algebra [수식] is found inthe paper (see [2]). For M = {수식}, we nd Dernon [수식] of the evaluation algebra [수식] in this paper.
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참고문헌 (16)
참고문헌 신청
A. N. Rudakov / 1969 / Groups of automorphisms of infinite-dimensional simple Lie algebras / Math. USSR-Izvestija 3 : 707 ~ 722
I. Kaplansky / 1982 / The Virasoro algebra / Comm. Math. Phys 86 (1) : 49 ~ 54
K.-B. Nam / 2003 / Notes on some non-associative algebras / Journal of Applied Algebra and Discrete Structured 1 (3) : 159 ~ 164
K.-B. Nam / 2003 / On some non-associative algebras using additive groups / Southeast Asian Bulletin of Mathematics 27 : 493 ~ 500
K.-B. Nam / 2007 / On the derivations of non-associative Weyl-type algebras / Southeast Asian Bull. Math 31 : 341 ~ 348
I. Kaplansky / 1982 / The Virasoro algebra / Comm. Math. Phys 86 (1) : 49 ~ 54
K.-B. Nam / 2003 / Notes on some non-associative algebras / Journal of Applied Algebra and Discrete Structured 1 (3) : 159 ~ 164
K.-B. Nam / 2003 / On some non-associative algebras using additive groups / Southeast Asian Bulletin of Mathematics 27 : 493 ~ 500
K.-B. Nam / 2007 / On the derivations of non-associative Weyl-type algebras / Southeast Asian Bull. Math 31 : 341 ~ 348
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