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locally confluent

A mapping f$ from a space X$ onto a space Y$ is locally confluent if, for each point y$ of Y$, there is an open set U$ containing y$ such that f^{-1}(\, \overline {U} \,)$ is confluent.
next up previous contents index
Next: local homeomorphism Up: Definitions Previous: locally
Janusz J. Charatonik, Pawel Krupski and Pavel Pyrih
2001-11-30