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Equidistribution is an important theme in number theory. The Sato-Tate conjecture, which was established by Richard Taylor et.al. in 2008, asserts that given an elliptic curve over Q without complex m...
We nd it interesting that such a natural naive approach as we will describe actually works, and yields a desingularization with these nice properties.
We study the geometry of moduli spaces of genus 0 and 1 curves in Pn with speci ed contact with a hyperplane H. We compute intersection numbers on these spaces that correspond to the number of degre...
Given an elliptic curve E over Q, we can then consider E over the finite field Fp. If Np is the number of points on the curve over Fp, then we define ap(E) = p+1-Np. We say primes p for which ap(E) = ...
The aim of this paper is to introduce a new family of elliptic curves in the form of y2 = x(x−a2)(x−b2) that have positive ranks. We first generate a list of pythagorean triples (a, b, c) ...
The aim of this paper is to introduce a new family of elliptic curves with positive ranks.
We prove the conjectural relations between Mahler measures and L-values of elliptic curves of conductors 20 and 24. We also present new hyper-geometric expressions for L-values of CM elliptic curves o...
In this paper we prove a relation between the period of an elliptic curve and the period of its real and imaginary quadratic twists. This relation is often misstated in the literature.
We examine the moduli space E = T of complex tori T() =C/L() where L() = const · 2()L . We find that the Dedekind eta function furnishes a bridge between the euclidean and hyperbolic structur...
We translate the Atiyah’s results on classification of vector bundles on elliptic curves to the language of factors of automorphy.

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