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Titlebook: Value Distribution Theory; Leo Sario,Kiyoshi Noshiro Book 1966 Springer Science+Business Media New York 1966 Finite.Meromorphic function.R

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书目名称Value Distribution Theory
编辑Leo Sario,Kiyoshi Noshiro
视频video
丛书名称The university series in higher mathematics
图书封面Titlebook: Value Distribution Theory;  Leo Sario,Kiyoshi Noshiro Book 1966 Springer Science+Business Media New York 1966 Finite.Meromorphic function.R
描述The purpose of this research monograph is to build up a modern value distribution theory for complex analytic mappings between abstract Riemann surfaces. All results presented herein are new in that, apart from the classical background material in the last chapter, there is no over­ lapping with any existing monograph on merom orphic functions. Broadly speaking the division of the book is as follows: The Introduction and Chapters I to III deal mainly with the theory of mappings of arbitrary Riemann surfaces as developed by the first named author; Chapter IV, due to Nakai, is devoted to meromorphic functions on parabolic surfaces; Chapter V contains Matsumoto‘s results on Picard sets; Chapter VI, pre­ dominantly due to the second named author, presents the so-called nonintegrated forms of the main theorems and includes some joint work by both authors. For a complete list of writers whose results have been discussed we refer to the Author Index.
出版日期Book 1966
关键词Finite; Meromorphic function; Riemann surface; distribution; equation; extrema; function; integral; integral
版次1
doihttps://doi.org/10.1007/978-1-4615-8126-0
isbn_softcover978-1-4615-8128-4
isbn_ebook978-1-4615-8126-0
copyrightSpringer Science+Business Media New York 1966
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978-1-4615-8128-4Springer Science+Business Media New York 1966
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Functions on Parabolic Riemann Surfaces,In I.10 to 12 we encountered examples of ..-surfaces, i.e., surfaces possessing capacity functions with compact level lines. We shall now draw such surfaces under a more systematic study and show that every parabolic surface is of type ...
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https://doi.org/10.1007/978-1-4615-8126-0Finite; Meromorphic function; Riemann surface; distribution; equation; extrema; function; integral; integral
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Leo Sario,Kiyoshi Noshiro beam of sodium iodide is shown in Fig. 23. The monomer and dimer distributions, which are each of the form of Eq. (9. 2), are separately shown. The sum of the two assumed distributions is seen to agree with the experimental data. The data for lithium bromide are shown in Fig. 24. The separate distr
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