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首页> 外文期刊>Journal of mathematical sciences, The University of Tokyo >On the Galois actions on torsors of paths I, Descent of Galois representations
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On the Galois actions on torsors of paths I, Descent of Galois representations

机译:关于伽罗瓦在路径I上的作用,伽罗瓦表示的下降

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摘要

WearestudyingrepresentationsobtainedfromactionsofGaloisgroupsontorsorsofpathsonaprojectivelineminusafinitenumberofpoints.Usingtheseactionsontorsorsofpaths,weconstructgeometricallyrepresentationsofGaloisgroupswhichrealize$ell$-adicallytheassociatedgradedLiealgebraofthefundamentalgroupofthetannakiancategoryofmixedTatemotivesover${ mSpec},bb$,${ mSpec},bb[i]$,${ mSpec},bb[frac{1}{q}]$,${ mSpec},Oc_{Qbb(sqrt{-q})}$foranyprimenumber$q$($q eq2$inthelastcase)andover${ mSpec},Oc_{Qbb(sqrt{-q})}[frac{1}{q}]$foranyprimenumber$q$congruentto$3$modulo$4$andalsofor$q=2.$
机译:WearestudyingrepresentationsobtainedfromactionsofGaloisgroupsontorsorsofpathsonaprojectivelineminusafinitenumberofpoints.Usingtheseactionsontorsorsofpaths,weconstructgeometricallyrepresentationsofGaloisgroupswhichrealize $ $ ELL -adicallytheassociatedgradedLiealgebraofthefundamentalgroupofthetannakiancategoryofmixedTatemotivesover $ {mSpec},BB,$ {mSpec},BB [I],$ {mSpec},BB [压裂{1} {Q}],$ {mSpec} ,Oc_ {Qbb(sqrt {-q})} $ foranyprimenumber $ q $($ q eq2 $ inthelastcase)和超过$ {mSpec},Oc_ {Qbb(sqrt {-q})} [frac {1} {q}] $ foranyprimenumber $ q $ congruent等于$ 3 $ modulo $ 4 $,而且for $ q = 2. $

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