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Theta Functions Grundlehren Der Mathematischen Wissenschaften 194 Softcover Reprint Of The Original 1st Ed 1972 Junichi Igusa

SKU: BELL-51157978

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Theta Functions Grundlehren Der Mathematischen Wissenschaften 194 Softcover Reprint Of The Original 1st Ed 1972 Junichi Igusa instant download after payment.

Publisher: Springer

File Extension: DJVU

File size: 1.81 MB

Pages: 244

Author: Jun-ichi Igusa

ISBN: 9783642653179, 3642653170

Language: English

Year: 2011

Edition: Softcover reprint of the original 1st ed. 1972

Product desciption

Theta Functions Grundlehren Der Mathematischen Wissenschaften 194 Softcover Reprint Of The Original 1st Ed 1972 Junichi Igusa by Jun-ichi Igusa 9783642653179, 3642653170 instant download after payment.

The theory of theta functions has a long history; for this, we refer A. Krazer and W. Wirtinger the reader to an encyclopedia article by ("Sources" [9]). We shall restrict ourselves to postwar, i. e. , after 1945, periods. Around 1948/49, F. Conforto, c. L. Siegel, A. Well reconsidered the main existence theorems of theta functions and found natural proofs for them. These are contained in Conforto: Abelsche Funktionen und algebraische Geometrie, Springer (1956); Siegel: Analytic functions of several complex variables, Lect. Notes, I. A. S. (1948/49); Well: Theoremes fondamentaux de la theorie des fonctions theta, Sem. Bourbaki, No. 16 (1949). The complete account of Weil's method appeared in his book of 1958 [20]. The next important achievement was the theory of compacti fication of the quotient variety of Siegel's upper-half space by a modular group. There are many ways to compactify the quotient variety; we are talking about what might be called a standard compactification. Such a compactification was obtained first as a Hausdorff space by I. Satake in "On the compactification of the Siegel space", J. Ind. Math. Soc. 20, 259-281 (1956), and as a normal projective variety by W. L. Baily in 1958 [1]. In 1957/58, H. Cartan took up this theory in his seminar [3]; it was shown that the graded ring of modular forms relative to the given modular group is a normal integral domain which is finitely generated over C.