Every holomorphic one-parameter family of isolated hypersurface singularities in C^3 with constant Milnor number is topologically right-trivial, by a homeomorphism preserving the parameter, origin section, and defining function.
Every holomorphic one-parameter family of isolated hypersurface singularities in C^3 with constant Milnor number is topologically right-trivial, by a homeomorphism preserving the parameter, origin section, and defining function.
Every holomorphic one-parameter family of isolated hypersurface singularities in C^3 with constant Milnor number is topologically right-trivial, by a homeomorphism preserving the parameter, origin section, and defining function.
If correct, settles the complex surface case of the mu-constant problem and supplies a jointly continuous right trivialization.
Does constant Milnor number make a one-parameter family of isolated complex surface hypersurface singularities topologically right-trivial?
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OpenAI reports topological triviality for mu-constant surface singularities
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