The prime at infinity and the rank of the class group in global function fields
Author:
Publisher
Elsevier BV
Subject
Algebra and Number Theory
Reference10 articles.
1. On the divisibility problem of the class numbers of algebraic number fields;Azuhata;J. Fac. Sci. Univ. Tokyo,1984
2. Class number divisibility in real quadratic function fields;Friesen;Canad. Math. Bull.,1992
3. On the class groups of pure function fields;Ichimura;Proc. Japan Acad.,1988
4. On the class groups of pure function fields;Ichimura;Proc. Japan. Acad.,1999
5. Y. Lee, A. Pacelli, Subgroups of the class groups of global function fields: the inert case, Proc. Amer. Math. Soc. 133 (2005) 2883–2889.
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1. Decomposition of places in dihedral and cyclic quintic trinomial extensions of global fields;Manuscripta Mathematica;2011-04-27
2. Function fields with class number indivisible by a prime l;Acta Arithmetica;2011
3. Function fields with 3-rank at least 2;Acta Arithmetica;2009
4. Indivisibility of class numbers of global function fields;Acta Arithmetica;2009
5. Higher rank subgroups in the class groups of imaginary function fields;Journal of Pure and Applied Algebra;2006-09
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