论文标题

外代代数内态的骨气和费米代表

Bosonic and Fermionic Representations of Endomorphisms of Exterior Algebras

论文作者

Behzad, Ommolbanin, Gatto, Letterio

论文摘要

我们描述了$ {\ Mathbb Q} $的外部代数的内态超态的谎言和玻色子体代表 - 无限可计数维度的矢量空间,几乎有限的许多基础元素都消失了。我们通过利用将舒伯特衍生物扩展到费米子植物空间来实现目标。

We describe the fermionic and bosonic Fock representation of the Lie super-algebra of endomorphisms of the exterior algebra of the ${\mathbb Q}$-vector space of infinite countable dimension, vanishing at all but finitely many basis elements. We achieve the goal by exploiting the extension of the Schubert derivations to the Fermionic Fock space.

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