Milnor's fibration theorem is about the geometry and topology of real and complex analytic
maps near their critical points, a ubiquitous theme in mathematics. As such, after 50 years …

Harmonic morphisms and their Milnor fibrations | Annali di Matematica Pura ed Applicata (1923
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Geometrical Conditions for the Existence of a Milnor Vector Field | SpringerLink Skip to main
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In this article we review the classical results about the existence of fibered structures for real
and complex singularities in the local setting, commonly known in the literature as Milnor's …

Milnor's fibration theorem is a landmark in singularity theory; it allowed to deepen the study
of the geometry and topology of analytic maps near their critical points. In this chapter we …

In this paper we present new results about the topology of the Milnor fibrations of analytic
function-germs with a special attention to the topology of the fibers. In particular, we provide …

We study the topology of the boundaries of the Milnor fibers of real analytics map-germs $
f:(\mathbb {R}^ M, 0)\to (\mathbb {R}^ K, 0) $ and $ f_ {I}:=\Pi_ {I}\circ f:(\mathbb {R}^ M, 0)\to …

In this article, we review some fibration structure theorems (also called Milnor s fibration
theorems) recently proved in the real and complex cases, in the local and global settings …

We study real analytic isolated singularities of type f:(C n+ m+ 1, 0)→(C, 0) with f (z, w)= g
(z)+∑ i= 1 m+ 1 hi (wi, w¯ i), where g is holomorphic and each hi is a mixed polynomial, with …

Neste trabalho, nos concentramos no estudo da topologia da fibração de Milnor associada
a um germe de aplicação polinomial f:(Rn, 0)→(Rp, 0) com uma singularidade isolada na …