Hurwitz - Bernoulli Numbers, Formal Groups and the L - Functions of Elliptic Curves

Details Hurwitz - Bernoulli Numbers, Formal Groups and the L - Functions of Elliptic Curves Hurwitz - Bernoulli Numbers, Formal Groups and the L - Functions of Elliptic Curves

2012-01-30

arxiv.org/abs/1201.6125v1

Mathematics

Number Theory

5 latex pages

Scientific paper

Classically, Euler developed the theory of the Riemann zeta - function using
as his starting point the exponential and partial fraction forms of cot(z) . In
this paper we wish to develop the theory of $L$-functions of elliptic curves
starting from the theory of elliptic functions in an analogous manner.

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