论文标题

kac--moody保形代数的通用联想保形信封的标准基础

Standard bases for the universal associative conformal envelopes of Kac--Moody conformal algebras

论文作者

Kolesnikov, P. S., Kozlov, R. A.

论文摘要

我们研究了通用包裹的联想保形代数,用于当前位于当地级别级别级别的谎言式代数$ n = 3 $。明确计算了定义该代数关系的标准基础。作为推论,我们发现相对于发电机上的位置$ n = 3 $的自由交换总代数的线性基础。

We study the universal enveloping associative conformal algebra for the central extension of a current Lie conformal algebra at the locality level $N=3$. A standard basis of defining relations for this algebra is explicitly calculated. As a corollary, we find a linear basis of the free commutative conformal algebra relative to the locality $N=3$ on the generators.

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