DEDEKIND ZETA MOTIVES FOR TOTALLY REAL NUMBER FIELDS FRANCIS C.S. BROWN Abstract. Let k be a totally real number field. For every odd n ≥ 3, we construct an element in the category MT(k) of mixed Tate motives over k - Dedekind zeta function - Document - PDFSEARCH.IO

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	DEDEKIND ZETA MOTIVES FOR TOTALLY REAL NUMBER FIELDS FRANCIS C.S. BROWN Abstract. Let k be a totally real number field. For every odd n ≥ 3, we construct an element in the category MT(k) of mixed Tate motives over k Add to Reading List Document Date: 2013-04-19 05:08:24 Open Document File Size: 666,58 KB Share Result on Facebook Company Ext1MT / Borel / K3 / PSL2 / Hni / / Currency pence / USD / / Facility University of Bordeaux / / IndustryTerm triangulation using products / tensor products / scalar product / inner product / linear / unitary / arithmetic / / Organization Q SO / University of Bordeaux / / Person FRANCIS C.S. BROWN / Q× / / Position model / hyperbolic angles coincide with Euclidean angles / / Product Canon GL2 Camcorder / rH / / SocialTag Algebraic geometry Quadratic forms Geometric group theory Algebraic number theory Hyperbolic geometry Hyperbolic space Dedekind zeta function Motive Building Abstract algebra

DEDEKIND ZETA MOTIVES FOR TOTALLY REAL NUMBER FIELDS FRANCIS C.S. BROWN Abstract. Let k be a totally real number field. For every odd n ≥ 3, we construct an element in the category MT(k) of mixed Tate motives over kAdd to Reading List