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- Freudenthal_spectral_theorem abstract "In mathematics, the Freudenthal spectral theorem is a result in Riesz space theory proved by Hans Freudenthal in 1936. It roughly states that any element dominated by a positive element in a Riesz space with the principal projection property can in a sense be approximated uniformly by simple functions. Numerous well-known results may be derived from the Freudenthal spectral theorem. The well-known Radon–Nikodym theorem, the validity of the Poisson formula and the spectral theorem from the theory of normal operators can all be shown to follow as special cases of the Freudenthal spectral theorem.".
- Freudenthal_spectral_theorem wikiPageID "34121965".
- Freudenthal_spectral_theorem wikiPageLength "3535".
- Freudenthal_spectral_theorem wikiPageOutDegree "25".
- Freudenthal_spectral_theorem wikiPageRevisionID "663556125".
- Freudenthal_spectral_theorem wikiPageWikiLink Category:Theorems_in_functional_analysis.
- Freudenthal_spectral_theorem wikiPageWikiLink Dedekind_complete.
- Freudenthal_spectral_theorem wikiPageWikiLink Hans_Freudenthal.
- Freudenthal_spectral_theorem wikiPageWikiLink Least-upper-bound_property.
- Freudenthal_spectral_theorem wikiPageWikiLink Mathematics.
- Freudenthal_spectral_theorem wikiPageWikiLink Measure_(mathematics).
- Freudenthal_spectral_theorem wikiPageWikiLink Measure_space.
- Freudenthal_spectral_theorem wikiPageWikiLink Monotone_convergence_theorem.
- Freudenthal_spectral_theorem wikiPageWikiLink Normal_operator.
- Freudenthal_spectral_theorem wikiPageWikiLink North-Holland.
- Freudenthal_spectral_theorem wikiPageWikiLink North_Holland.
- Freudenthal_spectral_theorem wikiPageWikiLink Poisson_kernel.
- Freudenthal_spectral_theorem wikiPageWikiLink Radon–Nikodym_theorem.
- Freudenthal_spectral_theorem wikiPageWikiLink Riesz_space.
- Freudenthal_spectral_theorem wikiPageWikiLink Signed_measure.
- Freudenthal_spectral_theorem wikiPageWikiLink Simple_function.
- Freudenthal_spectral_theorem wikiPageWikiLink Spectral_theorem.
- Freudenthal_spectral_theorem wikiPageWikiLink Springer_Science+Business_Media.
- Freudenthal_spectral_theorem wikiPageWikiLink Total_variation.
- Freudenthal_spectral_theorem wikiPageWikiLink Total_variation_norm.
- Freudenthal_spectral_theorem wikiPageWikiLinkText "Freudenthal spectral theorem".
- Freudenthal_spectral_theorem hasPhotoCollection Freudenthal_spectral_theorem.
- Freudenthal_spectral_theorem wikiPageUsesTemplate Template:Citation.
- Freudenthal_spectral_theorem wikiPageUsesTemplate Template:Functional_Analysis.
- Freudenthal_spectral_theorem subject Category:Theorems_in_functional_analysis.
- Freudenthal_spectral_theorem hypernym Result.
- Freudenthal_spectral_theorem type Theorem.
- Freudenthal_spectral_theorem comment "In mathematics, the Freudenthal spectral theorem is a result in Riesz space theory proved by Hans Freudenthal in 1936. It roughly states that any element dominated by a positive element in a Riesz space with the principal projection property can in a sense be approximated uniformly by simple functions. Numerous well-known results may be derived from the Freudenthal spectral theorem.".
- Freudenthal_spectral_theorem label "Freudenthal spectral theorem".
- Freudenthal_spectral_theorem sameAs フロイデンタールのスペクトル定理.
- Freudenthal_spectral_theorem sameAs m.0hrf3h9.
- Freudenthal_spectral_theorem sameAs Q5503260.
- Freudenthal_spectral_theorem sameAs Q5503260.
- Freudenthal_spectral_theorem wasDerivedFrom Freudenthal_spectral_theorem?oldid=663556125.
- Freudenthal_spectral_theorem isPrimaryTopicOf Freudenthal_spectral_theorem.