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Titlebook: Riemann’s Boundary Problem with Infinite Index; N. V. Govorov,I. V. Ostrovskii Book 1994 Springer Basel AG 1994 Complex analysis.Finite.Hö

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书目名称Riemann’s Boundary Problem with Infinite Index
编辑N. V. Govorov,I. V. Ostrovskii
视频video
丛书名称Operator Theory: Advances and Applications
图书封面Titlebook: Riemann’s Boundary Problem with Infinite Index;  N. V. Govorov,I. V. Ostrovskii Book 1994 Springer Basel AG 1994 Complex analysis.Finite.Hö
描述native settlement, in 1950 he graduated - as an extramural studen- from Groznyi Teachers College and in 1957 from Rostov University. He taught mathematics in Novocherkask Polytechnic Institute and its branch in the town of Shachty. That was when his mathematical talent blossomed and he obtained the main results given in the present monograph. In 1969 N. V. Govorov received the degree of Doctor of Mathematics and the aca­ demic rank of a Professor. From 1970 until his tragic death on 24 April 1981, N. V. Govorov worked as Head of the Department of Mathematical Anal­ ysis of Kuban‘ University actively engaged in preparing new courses and teaching young mathematicians. His original mathematical talent, vivid reactions, kindness bordering on self-sacrifice made him highly respected by everybody who knew him. In preparing this book for publication I was given substantial assistance by E. D. Fainberg and A. I. Heifiz, while V. M. Govorova took a significant part of the technical work with the manuscript. Professor C. Prather con­ tributed substantial assistance in preparing the English translation of the book. I. V. Ostrovskii. PREFACE The classic statement of the Riemann boundary proble
出版日期Book 1994
关键词Complex analysis; Finite; Hölder condition; Nevanlinna theory; distribution; function
版次1
doihttps://doi.org/10.1007/978-3-0348-8506-5
isbn_softcover978-3-0348-9655-9
isbn_ebook978-3-0348-8506-5Series ISSN 0255-0156 Series E-ISSN 2296-4878
issn_series 0255-0156
copyrightSpringer Basel AG 1994
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General Properties of Analytic and Finite Order Functions in the Half-PlaneLet us introduce the notions of order and indicator of a function. These notions describe growth and decrease of a function at infinity.
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Sufficient Conditions of Completely Regular Growth in the Half-Plane and Formulas for IndicatorsLet us prove that the existence of argument-boundary density characterizes the functions from the class .. for non-integer .. First we need some auxiliary statements.
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