摘要
We prove, by using the main inequality of Reich and Strebel, that any n K-quasiconformal germs defined on n disjoint domains in the Riemann sphere can be glued by one (K + epsilon)-quasiconformal homeomorphism, where epsilon is a positive number which can go to zero as the domains of germs shrinking to n points. This generalizes a result in [8] where only the case K = 1 has been considered.
- 出版日期2012-10
- 单位北京航空航天大学