Algebraic Geometry by José Manuel Aroca, Ragnar Buchweitz, Marc Giusti, Michel

By José Manuel Aroca, Ragnar Buchweitz, Marc Giusti, Michel Merle (Editors)

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Additional resources for Algebraic Geometry

Example text

Going i~r whether we the assume i. decide hence If elements ordtf> = f are not. us for of establ ish let established We to fER 2 Otherwise and requirements fEC[[t]]. Zju = by have induction, f recursive ~/ R2, or, procedure again. Let us assume that \$ is a automorphism of C[[t]], say ~b(t) = t t/~5"-:~ x i t i ) ' / i>O the--X's with Proposition exists a ;~0 ~ 0. X0 ~ 0. 2. For rational We call Then each admissible we F. sequences of values of have positive function the in integer 2i + n - i such that i m + 1 variables + n ~/ I" t h e r e such that I F i ( X0, • • • ~ X i _ l , b 0 , • • • ~bi+n_m ) is defined a i) are for We admissible sequences of b's Xi = F i ( x 0 , .

J'espere X= G/B v a r i 6 t 6 a Exti(Mw,M cas, objets cela on d i s - que ce point de d r a p e a u x ~ ) ou Extl(Mw~L w (notations ) w de EB-K]). Dans le cas du Module holonome ~ (et donc sur ~ w logie ~-adique~ ral. ; i ® ~ H ~ i ~ H~£ ~ filtration pas sera ; ~-module Enfin, n'est donn6es : vectoriel H~ isomorphisme une un isomorphisme 4). L'ensemble Pour de p l u s ) devait correspondre w , la filtration a une filtration que Deligne s'applique a construire de Jantzen sur M w par le poids en c o h o m o - dans un cadre tres g6n6- 20 Autocritique Bien que Kashiwara bonne filtration "naive" que j'en unipoLente entier.

Proximity exponents the it in characteristic using to not simple the be fraction is the free consequently composition continous easily I can In relations~ be to of the fact the and the know know expressed algorithms the from as a previous section. Thus given only Since we see that equisingularity differ the equivalent in formal to the the class the diagrams have curvature possibility the of equivalence of of corresponding same structure~ corresponding two superposing to i. ~ curvilinear equisingular the branches free in they can pieces.