复流形的广义Loop群、其上的Gauss拟不变测度及其表示
Generalized Loop Groups of Complex Manifolds, Gaussian Quasi-Invariant Measures on them and their Representations
摘要：
研究了复流形M到另一复流形N的保标记点$s_0\in M$和$y_0\in N$的映射族--环群G.构造了G上关于稠密子群$G'$的拟不变测度$μ$.这些措施是用于研究的不可约表示，这样的群体。
英文摘要：
Loop groups G as families of mappings of the complex manifold M into another complex manifold N preserving marked points $s_0\in M$ and $y_0\in N$ are investigated. Quasi-invariant measures $μ$ on G relative to dense subgroups $G'$ are constructed. These measures are used for the studying of irreducible representations of such groups.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
