Open map/Related Articles

See also changes related to Open map, or pages that link to Open map or to this page or whose text contains "Open map".

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• Holomorphic function [r]: Function $f$ from $A\subseteq \mathbb {C}$ to $B\subseteq \mathbb {C}$ is called holomorphic in domain $A$ if for every open domain $E\subseteq A$ there exist derivative $f'(z)~\forall ~z\in E$. ^[e]
• Homeomorphism [r]: A function that maps one topological space to another with the property that it is bijective and both the function and its inverse are continuous with respect to the associated topologies. ^[e]
• Product topology [r]: Topology on a product of topological spaces whose open sets are constructed from cartesian products of open sets from the individual spaces. ^[e]