1971
DOI: 10.1007/bf01390095
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Un r�sultat sur la monodromie

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Cited by 112 publications
(62 citation statements)
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“…Let h" be the monodromy of the polynomial / +/'. By [16], h" is equivalent to 2 , which proves the italicized assertion.…”
Section: N+1supporting
confidence: 54%
“…Let h" be the monodromy of the polynomial / +/'. By [16], h" is equivalent to 2 , which proves the italicized assertion.…”
Section: N+1supporting
confidence: 54%
“…The action of Ψ on the first summand is well known, and can be derived from the Sebastiani-Thom theorem [46]. Note first that the space V (k) of vanishing cycles for the degeneration of zero-dimensional varieties z k = t is the Z-module spanned by the differences of roots a i − a i+1 .…”
Section: Topology Of Nodal Degenerationsmentioning
confidence: 99%
“…y m ). We will want to use theorems that describe vanishing cycles for the join singularity, P (x) + Q(y), following Thom and Sebastiani [43]. Let µ be the Milnor number of P , and ν that of Q.…”
Section: 25mentioning
confidence: 99%