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- H_square abstract "In mathematics and control theory, H2, or H-square is a Hardy space with square norm. It is a subspace of L2 space, and is thus a Hilbert space. In particular, it is a reproducing kernel Hilbert space.".
- H_square wikiPageID "20041584".
- H_square wikiPageLength "2065".
- H_square wikiPageOutDegree "15".
- H_square wikiPageRevisionID "607160495".
- H_square wikiPageWikiLink Category:Control_theory.
- H_square wikiPageWikiLink Category:Mathematical_analysis.
- H_square wikiPageWikiLink Control_theory.
- H_square wikiPageWikiLink H-infinity_methods_in_control_theory.
- H_square wikiPageWikiLink H_infinity.
- H_square wikiPageWikiLink Hardy_space.
- H_square wikiPageWikiLink Hilbert_space.
- H_square wikiPageWikiLink Isometry.
- H_square wikiPageWikiLink Isomorphism.
- H_square wikiPageWikiLink Laplace_transform.
- H_square wikiPageWikiLink Lp_space.
- H_square wikiPageWikiLink Mathematics.
- H_square wikiPageWikiLink Orthogonal_decomposition.
- H_square wikiPageWikiLink Paley-Wiener_theorem.
- H_square wikiPageWikiLink Paley–Wiener_theorem.
- H_square wikiPageWikiLink Reproducing_kernel_Hilbert_space.
- H_square wikiPageWikiLink Square-integrable.
- H_square wikiPageWikiLink Square-integrable_function.
- H_square wikiPageWikiLinkText "H square".
- H_square hasPhotoCollection H_square.
- H_square subject Category:Control_theory.
- H_square subject Category:Mathematical_analysis.
- H_square hypernym Space.
- H_square type Field.
- H_square comment "In mathematics and control theory, H2, or H-square is a Hardy space with square norm. It is a subspace of L2 space, and is thus a Hilbert space. In particular, it is a reproducing kernel Hilbert space.".
- H_square label "H square".
- H_square sameAs H-kwadrat.
- H_square sameAs m.04y9glr.
- H_square sameAs Q5636328.
- H_square sameAs Q5636328.
- H_square wasDerivedFrom H_square?oldid=607160495.
- H_square isPrimaryTopicOf H_square.