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A Sufficient Condition for Rigidity in Extremality of Teichmller Equivalence Classes by Schwarzian Derivative
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作者 Masahiro Yanagishita 《Analysis in Theory and Applications》 2014年第1期130-135,共6页
The Strebel point is a TeichmOller equivalence class in the Teichmuller space that has a certain rigidity in the extremality of the maximal dilatation. In this paper, we give a sufficient condition in terms of the Sch... The Strebel point is a TeichmOller equivalence class in the Teichmuller space that has a certain rigidity in the extremality of the maximal dilatation. In this paper, we give a sufficient condition in terms of the Schwarzian derivative for a Teichmuller equivalence class of the universal Teichmuller space under which the class is a Strebel point. As an application, we construct a Teichmuller equivalence class that is a Strebel point and that is not an asymptotically conformal class. 展开更多
关键词 Strebel points the schwarzian derivative asymptotically conformal maps.
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Counterexamples Concerning Quasiconformal Extensions of Strongly Starlike Functions
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作者 Yu Liang SHEN 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2007年第10期1859-1868,共10页
M. Fait, J. Krzyz and J. Zygmunt proved that a strongly starlike function of order α on the unit disk can be extended to a k-quasiconformal mapping with k ≤ sin(απ/2) on the whole complex plane C which fixes the... M. Fait, J. Krzyz and J. Zygmunt proved that a strongly starlike function of order α on the unit disk can be extended to a k-quasiconformal mapping with k ≤ sin(απ/2) on the whole complex plane C which fixes the point at infinity. An open question is whether such a function can be extended to a k-quasiconformal mapping with k 〈α to the whole plane C. In this paper we will give a negative approach to the question. 展开更多
关键词 strongly starlike function quasiconformal extension schwarzian derivative Teichmiiller mapping
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TOPOLOGICAL AND METRICAL CONDITIONS FOR COLLET-ECKMANN UNIMODAL MAPS
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作者 王兰宇 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2001年第3期350-360,共11页
In this paper we prove that Sands' topological condition for Collet-Eckmann maps implies Tsujii's metrical condition; on the other hand, if a Collet-Eckmann map satisfies Tsujii's metrical condition, then ... In this paper we prove that Sands' topological condition for Collet-Eckmann maps implies Tsujii's metrical condition; on the other hand, if a Collet-Eckmann map satisfies Tsujii's metrical condition, then it satisfies Sands' topological condition. Thus we obtain three different versions of Benedicks-Carleson Theorem by using topological conditions. 展开更多
关键词 Unimodal map Collet-Eckmann map schwarzian derivative Kneading invariant
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