compact-open topology

(redirected from Compact open topology)

compact-open topology

[¦käm‚pakt ¦ō·pən tə′päl·ə·jē]
(mathematics)
A topology on the space of all continuous functions from one topological space into another; a subbase for this topology is given by the sets W (K,U) = {ƒ:ƒ(K)⊂ U }, where K is compact and U is open.
References in periodicals archive ?
The concept of fuzzy compact open topology was introduced by S.
In this paper the notion of neutrosophic compact open topology is introduced.
2 Neutrosophic Locally Compact and Neutrosophic Compact Open Topology
We now introduce the concept of a neutrosophic compact open topology in the set of all neutrosophic continuous functions from a neutrosophic topological space X to a neutrosophic topological space Y.
We give this class YX a topology called the neutrosophic compact open topology as follows: Let K = {K [member of] [I.
In [1], Biss equipped the loop space of X with the compact open topology.
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