The X0 width

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On the modular curve X0(23)

The Jacobian J0(23) of the modular curve X0(23) is a semi-stable abelian variety over Q with good reduction outside 23. It is simple. We prove that every simple semi-stable abelian variety over Q with good reduction outside 23 is isogenous over Q to J0(23). 2010 Mathematics Subject Classification. Primary 14L15; Secondary 11G18, 11R37.

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On the Genera of X0(n)

Let g0(N) be the genus of the modular curve X0(N). We record several properties of the sequence {g0(N)}. Even though the average size of g0(N) is (1.25/π)N , a random positive integer has probability zero of being a value of g0(N). Also, if N is a random positive integer then g0(N) is odd with probability one.

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DEFINING EQUATIONS OF X0(2 2n)

In this note we will obtain defining equations of modular curves X0(2). The key ingredient is a recursive formula for certain generators of the function fields on X0(2).

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Deenition and General Properties. the Theory of Adjoints X0. Introduction

In the classical case all unirational surfaces are rational. This was rst realized by Oscar Zariski ((20], p. 314). Prompted by Hironaka's suggestion, we began an investigation of the type of surfaces introduced by Zariski in that paper. The research was originally begun by Blass in 1970-71 at Harvard with the advice of Hironaka and Zariski, and then during 1974{1977 he continued under the dire...

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Automorphisms of Hyperelliptic Modular Curves X0(n) in Positive Characteristic

We study the automorphism groups of the reduction X0(N)× F̄p of a modular curve X0(N) over primes p ∤ N .

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ژورنال

عنوان ژورنال: Il Nuovo Cimento A Series 10

سال: 1969

ISSN: 0369-3546,1826-9869

DOI: 10.1007/bf02731813