Abstract
In connection with Serre's problem, we consider a locally trivial analytic fibration $\pi: E \longrightarrow B $ of complex spaces with typical fiber $X$. We show that if $X$ is a Stein curve and $B$ is $q$-complete, then $E$ is $q$-complete.
Citation
Mihnea Colţoiu. Viorel Vâjâitu. "Locally trivial fibrations with singular 1-dimensional Stein fiber over {$q$}-complete spaces." Nagoya Math. J. 157 1 - 13, 2000.
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