Titlebook: Number Theory Related to Fermat’s Last Theorem; Proceedings of the c Neal Koblitz Conference proceedings 1982 Springer Science+Business Med

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書目名稱Number Theory Related to Fermat’s Last Theorem影響因子(影響力)




書目名稱Number Theory Related to Fermat’s Last Theorem影響因子(影響力)學科排名




書目名稱Number Theory Related to Fermat’s Last Theorem網(wǎng)絡公開度




書目名稱Number Theory Related to Fermat’s Last Theorem網(wǎng)絡公開度學科排名




書目名稱Number Theory Related to Fermat’s Last Theorem被引頻次




書目名稱Number Theory Related to Fermat’s Last Theorem被引頻次學科排名




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書目名稱Number Theory Related to Fermat’s Last Theorem年度引用學科排名




書目名稱Number Theory Related to Fermat’s Last Theorem讀者反饋




書目名稱Number Theory Related to Fermat’s Last Theorem讀者反饋學科排名

BARB

Geometry of Fermat Varieties, automorphisms acts on a Fermat variety. The other is the existence of the so-called “inductive structure” of Fermat varieties of a fixed degree. By combining these, we can deal with various geometric questions concerning Fermat varieties and their products (or varieties closely related to them) suc

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hereditary

The Fermat Equation and Transcendence Theory,een shown, in papers of Stewart and of Inkeri and van der Poorten, that if |x - y| is bounded by some fixed number then the equation x. + y. = z. has only finitely many solutions in positive integers x,y,z,n(> 2) and, in principle, these can all be effectively determined. This would seem to be the f

人類

Values of L-Functions of Jacobi-Sum Hecke Characters of Abelian Fields,on is done only up to algebraic numbers, and we assume that the Hecke character is in the “good range.” We may make a more refined Statement (the Γ-hypothesis), which actually predicts the values up to rational numbers, and which has been verified in the totally real case ([B]) and in the case of im

ARC

On the Conjecture of Birch and Swinnerton-Dyer for Elliptic Curves with Complex Multiplication,in the half-plane Re(s) > 3/2 (2.4). Whenever L(E,s) has an analytic continuation to the entire complex plane, we can consider the first term in its Taylor expansion at s= 1; we write L(E,s) ~ c(E) (s ? 1). as s → 1, where r(E) is a nonnegative integer and c(E) is a nonzero real number. Birch and Sw

來這真柔軟

Mordell-Weil Groups of Elliptic Curves Over Cyclotomic Fields,orem asserts that if F is a finite extension of . then E(F) is finitely generated. Our main result shows that for a large class of elliptic curves over ., and for certain infinite abelian extensions F of ., the group E(F) remains finitely generated. it should be noted that the torsion subgroup of E(

只有

,Iwasawa’s Theory and p-ADIC L-Functions for Imaginary Quadratic Fields,is to provide some evidence for a “two-variable main conjecture” that has been suggested at least in special cases by R. Yager in [12]. We will first describe various “main conjectures” that have been proposed over the years in a more general and unified way.

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Dorian Goldfeld,Jeffrey Hoffstein,Samuel James Patterson

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