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Titlebook: Elliptic Modular Functions; An Introduction Bruno Schoeneberg Book 1974 Springer-Verlag Berlin Heidelberg 1974 Elliptische Modulfunktion.Fi

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书目名称Elliptic Modular Functions
副标题An Introduction
编辑Bruno Schoeneberg
视频video
丛书名称Grundlehren der mathematischen Wissenschaften
图书封面Titlebook: Elliptic Modular Functions; An Introduction Bruno Schoeneberg Book 1974 Springer-Verlag Berlin Heidelberg 1974 Elliptische Modulfunktion.Fi
描述This book is a fully detailed introduction to the theory of modular functions of a single variable. I hope that it will fill gaps which in view ofthe lively development ofthis theory have often been an obstacle to the students‘ progress. The study of the book requires an elementary knowledge of algebra, number theory and topology and a deeper knowledge of the theory of functions. An extensive discussion of the modular group SL(2, Z) is followed by the introduction to the theory of automorphic functions and auto­ morphic forms of integral dimensions belonging to SL(2,Z). The theory is developed first via the Riemann mapping theorem and then again with the help of Eisenstein series. An investigation of the subgroups of SL(2, Z) and the introduction of automorphic functions and forms belonging to these groups folIows. Special attention is given to the subgroups of finite index in SL (2, Z) and, among these, to the so-called congruence groups. The decisive role in this setting is assumed by the Riemann-Roch theorem. Since its proof may be found in the literature, only the pertinent basic concepts are outlined. For the extension of the theory, special fields of modular functions­ in par
出版日期Book 1974
关键词Elliptische Modulfunktion; Finite; Functions; Modular form; congruence; construction; convergence; developm
版次1
doihttps://doi.org/10.1007/978-3-642-65663-7
isbn_softcover978-3-642-65665-1
isbn_ebook978-3-642-65663-7Series ISSN 0072-7830 Series E-ISSN 2196-9701
issn_series 0072-7830
copyrightSpringer-Verlag Berlin Heidelberg 1974
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Eisenstein Series of Higher Level,sions, namely by Eisenstein series of higher level. Here, in contrast to Chapter ., the integral dimension is not required to be even. This will lead to an important difference between forms for the homogeneous group .(.) and forms for the homogeneous group .[.], however, for their fields of automor
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,The Integrals of ℘-Division Values,). We then investigate the behavior of our functions under arbitrary modular transformations applying an often used method due to E. Hecke[2], p. 224 or [3], p. 442. In the course of study we encounter the socalled Dedekind sums.
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