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- FK-AK_space abstract "In functional analysis and related areas of mathematics an FK-AK space or FK-space with the AK property is an FK-space which contains the space of finite sequences and has a Schauder basis.".
- FK-AK_space wikiPageID "1940948".
- FK-AK_space wikiPageLength "914".
- FK-AK_space wikiPageOutDegree "13".
- FK-AK_space wikiPageRevisionID "532074047".
- FK-AK_space wikiPageWikiLink Absolutely_p-summable_sequences.
- FK-AK_space wikiPageWikiLink Beta-dual_space.
- FK-AK_space wikiPageWikiLink Beta_dual.
- FK-AK_space wikiPageWikiLink Category:Topological_vector_spaces.
- FK-AK_space wikiPageWikiLink Continuous_dual.
- FK-AK_space wikiPageWikiLink Dual_space.
- FK-AK_space wikiPageWikiLink FK-space.
- FK-AK_space wikiPageWikiLink Functional_analysis.
- FK-AK_space wikiPageWikiLink Linear_isomorphic.
- FK-AK_space wikiPageWikiLink Linear_map.
- FK-AK_space wikiPageWikiLink Lp_space.
- FK-AK_space wikiPageWikiLink Mathematics.
- FK-AK_space wikiPageWikiLink Schauder_basis.
- FK-AK_space wikiPageWikiLink Separable_space.
- FK-AK_space wikiPageWikiLink Sequence_space.
- FK-AK_space wikiPageWikiLink Space_of_convergent_sequences.
- FK-AK_space wikiPageWikiLink Space_of_finite_sequences.
- FK-AK_space wikiPageWikiLink Supremum_norm.
- FK-AK_space wikiPageWikiLink Uniform_norm.
- FK-AK_space wikiPageWikiLinkText "FK-AK space".
- FK-AK_space hasPhotoCollection FK-AK_space.
- FK-AK_space wikiPageUsesTemplate Template:Unreferenced.
- FK-AK_space subject Category:Topological_vector_spaces.
- FK-AK_space hypernym FK-space.
- FK-AK_space type Article.
- FK-AK_space type Article.
- FK-AK_space type Space.
- FK-AK_space comment "In functional analysis and related areas of mathematics an FK-AK space or FK-space with the AK property is an FK-space which contains the space of finite sequences and has a Schauder basis.".
- FK-AK_space label "FK-AK space".
- FK-AK_space sameAs m.067qb_.
- FK-AK_space sameAs Q5426007.
- FK-AK_space sameAs Q5426007.
- FK-AK_space wasDerivedFrom FK-AK_space?oldid=532074047.
- FK-AK_space isPrimaryTopicOf FK-AK_space.