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- Continuous_linear_extension abstract "In functional analysis, it is often convenient to define a linear transformation on a complete, normed vector space by first defining a linear transformation on a dense subset of and then extending to the whole space via the theorem below. The resulting extension remains linear and bounded (thus continuous).This procedure is known as continuous linear extension.".
- Continuous_linear_extension wikiPageID "460637".
- Continuous_linear_extension wikiPageRevisionID "593835309".
- Continuous_linear_extension hasPhotoCollection Continuous_linear_extension.
- Continuous_linear_extension subject Category:Functional_analysis.
- Continuous_linear_extension comment "In functional analysis, it is often convenient to define a linear transformation on a complete, normed vector space by first defining a linear transformation on a dense subset of and then extending to the whole space via the theorem below. The resulting extension remains linear and bounded (thus continuous).This procedure is known as continuous linear extension.".
- Continuous_linear_extension label "Continuous linear extension".
- Continuous_linear_extension label "連続線型拡張".
- Continuous_linear_extension sameAs 連続線型拡張.
- Continuous_linear_extension sameAs m.02c8g6.
- Continuous_linear_extension sameAs Q4503552.
- Continuous_linear_extension sameAs Q4503552.
- Continuous_linear_extension wasDerivedFrom Continuous_linear_extension?oldid=593835309.
- Continuous_linear_extension isPrimaryTopicOf Continuous_linear_extension.