All Teichmuller spaces are not starlike

Samuel L. Krushkal
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Abstract

This paper is the final step in solving the problem of starlikeness of Teichmuller spaces in Bers' embedding. This step concerns the case of finite dimensional Teichmuller spaces ${\mathbf T}(g, n)$ of positive dimension (corresponding to punctured Riemann surfaces of finite conformal type $(g, n)$ with $2g - 2 + n > 0$).
所有的 Teichmuller 空间都不是星形的
本文是解决贝尔斯嵌入中的泰赫穆勒空间的星象性问题的最后一步。这一步涉及正维度的有限维特赫穆勒空间 ${mathbf T}(g, n)$ 的情况(对应于有限共形类型 $(g, n)$ 的点状黎曼曲面,2g - 2 + n > 0$)。
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