EQUIVARIANT L-FUNCTIONS AT s = 0 AND s = 1 by David Solomon Abstract. — For an abelian extensions of number fields, we review some basic theory and formulate the Stark Conjecture in terms of the ‘equivariant’ L-fun - Algebraic function field - Document - PDFSEARCH.IO

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	EQUIVARIANT L-FUNCTIONS AT s = 0 AND s = 1 by David Solomon Abstract. — For an abelian extensions of number fields, we review some basic theory and formulate the Stark Conjecture in terms of the ‘equivariant’ L-fun Add to Reading List Document Date: 2011-02-07 10:36:19 Open Document File Size: 439,36 KB Share Result on Facebook Company Chs / TP / Clf / / IndustryTerm infinite product / formal product / explicit reciprocity law / empty product / ray-class / putative solution / conjectural explicit reciprocity law / inertia / class / / Person David Solomon Abstract / / Position author / conductor / same conductor / / Technology Sram / / SocialTag Class field theory Field theory Conjectures Cyclotomic fields Dirichlet character Dirichlet L-function Gauss sum Conductor Dedekind zeta function Abstract algebra

EQUIVARIANT L-FUNCTIONS AT s = 0 AND s = 1 by David Solomon Abstract. — For an abelian extensions of number fields, we review some basic theory and formulate the Stark Conjecture in terms of the ‘equivariant’ L-funAdd to Reading List