摘要

In an unpublished lecture note, J. Briancon observed that if {f(t)} is a family of isolated complex hypersurface singularities such that the Newton boundary of ft is independent of t and ft is non-degenerate, then the corresponding family of hypersurfaces {f(t)(-1)(0)} is Whitney equisingular (and hence topologically equisingular). A first generalization of this assertion to families with non-isolated singularities was given by the second author under a rather technical condition. In the present paper, we give a new generalization under a simpler condition.

  • 出版日期2017-8-20

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