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The trivial locus of an analytic map germ

H. Hauser, G. Muller (1989)

Annales de l'institut Fourier

We prove: For a local analytic family { X s } s S of analytic space germs there is a largest subspace T in S such that the family is trivial over T . Moreover the reduction of T equals the germ of those points s in S for which X s is isomorphic to the special fibre X 0 .

[unknown]

Chiara Camere (0)

Annales de l’institut Fourier

Vector bundles on blown-up Hopf surfaces

Matei Toma (2012)

Open Mathematics

We show that certain moduli spaces of vector bundles over blown-up primary Hopf surfaces admit no compact components. These are the moduli spaces used by Andrei Teleman in his work on the classification of class VII surfaces.

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