This book provides an introduction to the theory of elliptic modular functions and forms, a subject of increasing interest because of its connexions with the theory of elliptic curves. Modular forms are general
This book provides an introduction to the theory of elliptic modular functions and forms, a subject of increasing interest because of its connexions with the theory of elliptic curves. Modular forms are generalisations of functions like theta functions. They can be expressed as Fourier series, and...
Modular Forms and Functions 2025 pdf epub mobi 电子书 图书描述 This book provides an introduction to the theory of elliptic modular functions and forms, a subject of increasing interest because of its connexions with the theory of elliptic curves. Modular forms are generalisations of functions like...
Modular Functions in Analytic Number Theory. New York: Chelsea, 1993.Koblitz, N. Introduction to Elliptic Curves and Modular Forms. New York: Springer-Verlag, 1993.Rankin, R. A. Modular Forms and Functions. Cambridge, England: Cambridge University Press, 1977.Sarnack, P. Some Applications of ...
Elliptic Curves, Modular Forms, and Their L-functions 2025 pdf epub mobi 用户评价 评分☆☆☆ 一本薄书介绍三个大对象,必须是导引书,但导引的不错。 评分☆☆☆ 最有用的部分是介绍Sage的附录 评分☆☆☆ 最有用的部分是介绍Sage的附录 评分☆☆☆ 最...
Home pages and browse-and-search pages should address the needs of both experts and non-experts in the subject, in order to ensure that the pages are useful to a broad mathematical audience.About L-Functions and Modular Forms Database Resources Readme License View license Activity Custom...
Seminar on Modular form: Modular group, Modular and Lattice functions. 57:07 Seminar on Modular form: Eisenstien Series 43:41 Seminar on Modular Form: Valuation formula of modular functions 32:41 Seminar on Modular form: Algebra of Modular Forms Seminar on Modular form: Expansion at the ...
This report is another attempt on the part of its author to come to terms with the circumstance that L-functions can be introduced not only in the context of automorphic forms, with which he has had some experience, but also in the context of diophantine geometry. That this circumstance can...
(such as number fields, elliptic curves, and abelian varieties) with modular and automorphic forms via Galois representations and Lfunctions (the most basic of which is the Riemann zeta function). The LMFDB catalogs these objects and the ways in which they link to one another, as well as ...
G. A. Lomadze, “Formulas for the number of representations of numbers by certain regular and semiregular ternary quadratic forms, belonging to two-class genera,”34, No. 2, 131–162 (1978). Yu. I. Manin, “Nonarchimedean integration and p-adic L-functions of Jacquet-Langlands,” Usp....