Thom irregularity and Milnor tube fibrations

Abstract

We find natural and convenient conditions which allow us to produce classes of genuine real map germs with Milnor tube fibration, either with Thom regularity or without it.

some statements are adjusted accoding to the rectified criterium of the property "Disc $f\bar{g}\subset \{0\}$"

References in corpus (3)

• Bifurcation values of families of real curves
• Real Analytic Milnor Fibrations and a Strong Łojasiewicz Inequality
• Compatible contact structures of fibered positively-twisted graph multilinks in the 3-sphere

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• On the Milnor fibration for $f(z)\bar{g}(z)$ II
• Milnor Fiber Consistency via Flatness
• On the Milnor fibration for $f(\mathbf{z})\bar{g}(\mathbf{z})$
• Tame deformations of highly singular function germs
• Some remarks about $\rho$-regularity for real analytic maps