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Abstract: Let K=F q be an elliptic function field. For every natural number n we determine the number of prime divisors of degree n of K=F q which lie in a given divisor class of K. (Update)
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BibTeX entry: (Update)
@misc{ in-counting,
author = "And Multiplication In",
title = "Counting Prime Divisors on Elliptic Curves",
url = "citeseer.ist.psu.edu/755801.html" }
Citations (may not include all citations):216 volume 2: semi-numerical algorithms (context) - Knuth, of - 1981
104 Introduction to Analytic Number Theory (context) - Apostol - 1979
17 Lectures on the Theory of Algebraic Functions of One Variabl.. (context) - Deuring - 1973
15 volume 315 of Grundlehren der Mathematischen Wissenschaften (context) - Burgisser, Clausen et al. - 1996
11 A note on elliptic curves over finite fields (context) - Ruck - 1987
4 Efficient randomized generation of algorithms for multiplica.. (context) - Shokrollahi - 1992
3 Algebraic complexity and algebraic curves over finite fields (context) - Chudnovsky, Chudnovsky - 1988
2 Vorlesungen uber Klassenkorpertheorie (context) - Hasse - 1967
2 Optimal algorithms for multiplication in certain finite fiel.. (context) - Shokrollahi - 1992
1 An optimal algorithm for multiplication in F256 =F (context) - Baum, Shokrollahi - 1991
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