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Titlebook: Number Theory; New York Seminar 198 David V. Chudnovsky,Gregory V. Chudnovsky,Melvyn B Conference proceedings 1991 Springer Science+Busines

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書目名稱Number Theory
副標題New York Seminar 198
編輯David V. Chudnovsky,Gregory V. Chudnovsky,Melvyn B
視頻videohttp://file.papertrans.cn/669/668842/668842.mp4
圖書封面Titlebook: Number Theory; New York Seminar 198 David V. Chudnovsky,Gregory V. Chudnovsky,Melvyn B Conference proceedings 1991 Springer Science+Busines
描述New York Number Theory Seminar started its regular meeting in January, 1982. The Seminar has been meeting on a regular basis weekly during the academic year since then. The meeting place of the seminar is in midtown Manhattan at the Graduate School and University Center of the City Uni- versity of New York. This central location allows number-theorists in the New York metropolitan area and vistors an easy access. Four volumes of the Seminar proceedings, containing expanded texts of Seminar‘s lectures had been published in the Springer‘s Lecture Notes in Mathematics series as volumes 1052 (1984), 1135 (1985), 1240 (1987), and 1383 (1989). Seminar co- chairmen are pleased that some of the contributions to the Seminar opened new avenues of research in Number Theory and related areas. On a histori- cal note, one of such contributions proved to be a contribution by P. Landweber. In addition to classical and modern Number Theory, this Semi- nar encourages Computational Number Theory. This book presents a selection of invited lectures presented at the New York Number Theory Seminar during 1989-1990. These papers cover wide areas of Number Theory, particularly modular functions, Aigebraic
出版日期Conference proceedings 1991
關鍵詞Area; Volume; algebra; computation; computational number theory; function; functions; geometry; number theor
版次1
doihttps://doi.org/10.1007/978-1-4757-4158-2
isbn_ebook978-1-4757-4158-2
copyrightSpringer Science+Business Media New York 1991
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Classical Constants and Functions: Computations and Continued Fraction Expansions,ontinued fraction expansion of functions, and related fixed radix and continued fraction expansions of numbers. We try to classify all cases of closed form expressions of continued fraction expansions and present the corresponding identities. At the same time we want to understand what happens when
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Some Special Complex Multiplications in Two Variables Using Hilbert Singular Moduli,t through algebra, geometry, and modular function theory. The most immediate prospect for developing a higher dimensional theory is through Hilbert modular functions. Here modular equations are now becoming an appropriate area for computer algebra.
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,A Numerical Survey of the Reduction of Modular Curve Genus by Fricke’s Involutions, finding the genus of the simplified curves by using the method of isometric circles due to Poincaré. This is an internal construction (in memory) for the fundamental domain. A survey of the results for . 310 confirms the 64 values of . (largest 119) for which the genus reduces to 0 and 65 values of
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