3. Application spaces between spaces

Metric spaces consisting of applications typically between two topological spaces are of great theoretical and practical importance in analysis, for example in functional analysis.

3.1 Application spaces

The collection of all arbitrary (resp. continuous, bounded, continuous and bounded) applications defined on a topological space $(E, T_{E})$ and with values in a topological space $(F,$

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Application spaces between spaces

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Bibliography

(1) - AARTS (J.M.), NISHIURA (T.) - Dimension and Extensions, - North Holland, 331 pages (1993).
(2) - ADAMS (C.), FRANZOSA (R.) - Introduction to Topology Pure and Applied, - Pearson, 507 pages (2008).
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