论文标题
与Virasoro代数相关的地图（超级）代数的重量模块
Weight modules for map (super)algebra related to the Virasoro algebra
论文作者
论文摘要
我们将谎言（超级）代数$ \ Mathfrak {l} = w \ ltimes（\ Mathfrak {\ Mathfrak {g} \ otimes \ otimies \ Mathbb {c} [t，t^{ - 1}）$分类为谎言模块（超级）代数模块（\ Mathfrak {\ Mathfrak {g} \ otimes \ otimes \ otimes推导。然后，我们提供了一种概念方法，将$ \ mathfrak {l} $的所有简单cuspidal模块和地图Superalgebras分类为$ \ mathfrak {l} \ otimes r $，其中$ r $是NOETHERIAN UNETHERIAN UNITERIAN UNITERIAN UNITERIAN UNITERIAN UNITERIAN UNITERIAL UNITERIAL SUPERITATIAL SUPERITATIVE ASSUPEMUTATIVE ASSUPEMUTATIVE ASSUPARTAVITY ASSSERICIATIVE SUPERALGEBRA。
We classify Jet modules for the Lie (super)algebras $\mathfrak{L}=W\ltimes(\mathfrak{g}\otimes\mathbb{C}[t,t^{-1}])$, where $W$ is the Witt algebra and $\mathfrak{g}$ is a Lie superalgebra with an even diagonlizable derivation. Then we give a concept method to classify all simple cuspidal modules for $\mathfrak{L}$ and the map superalgebras, which are of the form $\mathfrak{L}\otimes R$, where $R$ is a Noetherian unital supercommutative associative superalgebra.
