论文标题
关于Lie代数的Hausdorff整合
On Hausdorff integrations of Lie algebroids
论文作者
论文摘要
我们介绍了用于谎言整合定理1和2的Hausdorff版本，并将其应用于研究由泊松歧管引起的Hausdorff symphectic群。为了为这些结果做准备，我们包括关于谎言等效性的讨论，并提出了代数方法的载体方法。我们还包括子公司结果，例如将亚晶型物的整合到非范围的情况下的概括，并详细探讨了叶面类固醇的情况。
We present Hausdorff versions for Lie Integration Theorems 1 and 2 and apply them to study Hausdorff symplectic groupoids arising from Poisson manifolds. To prepare for these results we include a discussion on Lie equivalences and propose an algebraic approach to holonomy. We also include subsidiary results, such as a generalization of the integration of subalgebroids to the non-wide case, and explore in detail the case of foliation groupoids.
