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Titlebook: Boundary Behaviour of Conformal Maps; Christian Pommerenke Book 1992 Springer-Verlag Berlin Heidelberg 1992 Smooth function.boundary behav

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發(fā)表于 2025-3-21 17:50:55 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
期刊全稱Boundary Behaviour of Conformal Maps
影響因子2023Christian Pommerenke
視頻videohttp://file.papertrans.cn/190/189984/189984.mp4
學(xué)科分類Grundlehren der mathematischen Wissenschaften
圖書封面Titlebook: Boundary Behaviour of Conformal Maps;  Christian Pommerenke Book 1992 Springer-Verlag Berlin Heidelberg 1992 Smooth function.boundary behav
影響因子We study the boundary behaviour of a conformal map of the unit disk onto an arbitrary simply connected plane domain. A principal aim of the theory is to obtain a one-to-one correspondence between analytic properties of the function and geometrie properties of the domain. In the classical applications of conformal mapping, the domain is bounded by a piecewise smooth curve. In many recent applications however, the domain has a very bad boundary. It may have nowhere a tangent as is the case for Julia sets. Then the conformal map has many unexpected properties, for instance almost all the boundary is mapped onto almost nothing and vice versa. The book is meant for two groups of users. (1) Graduate students and others who, at various levels, want to learn about conformal mapping. Most sections contain exercises to test the understand- ing. They tend to be fairly simple and only a few contain new material. Pre- requisites are general real and complex analyis including the basic facts about conformal mapping (e.g. AhI66a). (2) Non-experts who want to get an idea of a particular aspect of confor- mal mapping in order to find something useful for their work. Most chapters therefore begin wi
Pindex Book 1992
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地板
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https://doi.org/10.1007/978-94-6209-722-3We now study the behaviour of the derivative .′ for the case that the image domain . = .(D) has a reasonably smooth boundary .; the general case will be studied in later chapters.
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Tor Vidar Eilertsen,Rachel JakhellnLet . map D conformally onto . ? ?. We shall study the behaviour of . for general domains .. The tangent angle is related to arg . whereas . describes how sets are compressed or expanded. The results of this chapter will be often used later on.
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Tor Vidar Eilertsen,Rachel JakhellnLinear measure . is a generalization of length and was studied in detail by Besicovitch (Bes38). We follow the excellent presentation in Fa185. The linear measure is an important special case of a Hausdorff measure to be discussed in Section 10.2; see Rog70.
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Traces of Nordic Educational TraditionsWe now consider domains with rectifiable boundaries in more detail. Let . map D conformally onto the inner domain . of the Jordan curve .. We have shown in Section 6.3 that . is rectifiable if and only if .′ belongs to the Hardy space ...
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https://doi.org/10.1007/978-3-658-09497-3We first consider the classical problem how the integral means . of the conformal map . grow as . → 1—..
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