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By Dieudonne J.

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MacPherson, II, ~ para~- 21 Kashiwara, M. differential p. ~K2] : On t h e equations maximally I, Publ. Kashiwara, M. IID On t h e holonomic Inventiones Kashiwara, M. r~dig6 par : : Math. Micro-local EK53 Kashiwara, M. : Faisceaux aux d6riv6es 1979-1980, Kashiwara, rential M. e t Kyoto Univ. preprint, constructibles et expos6 differential : On h o l o n o m i c Systems with de P a r i s - N o r d syst~mes de (1978). holonomes l'Ecole systems regular cours Nagoya University. au S 6 m i n a i r e de M a t h 6 m a t i q u e s T.

E t logy 19, (1980) Goresky, M. e t p. Lusztig, avril of the One V a r i a b l e 1979. de c o u r b e s II, Springer No 349. integrability University, MacPherson, G. L e s s c h 6 m a s de m o d u l e s Functions in Mathematics Goresky, tre. North N o v e m b r e 1980. : Deligne, des Q-modules, Kazhdan-Lusztig Deligne, P. localisation du C e n t r e singular Springer la operators, : pr6-publication ; Goresky, [D4J EG-M23 et systems, : ~ p a r a l *t r e . homology for vol. EG3 Rings I. Paris, intersection vol.

Notice identify R1 t +-~ Et~ En Any to an and R2 automorphism Conversely, ~(R 1) C R2~ then in t whose is the that to them local Y1 a n d are ring of R 1 = C[[~<,y]], the S 1" 2 r e s p e c t i v e l y ~ write subrings and the integral remainder closure C[[t]] under of an C[[t]]~ Puiseux selection of the R2 classes y2). with another subrings c i,j>O 1 ~ 0 ,p':R 1 + of enough if are ~ to R2 C[[t]]. restricted orders = Cl,0do, be ~) Y1 ( r e s p . R2 of we c a n ~, branches g; R 2. it rings of e , and to isomorphism this local of using series of of above.

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A Generalization of Rolle's Theorem with Application to Entire Functions by Dieudonne J.


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