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- Fréchet-Kolmogorov_theorem abstract "In functional analysis, the Fréchet-Kolmogorov theorem (the names of Riesz or Weil are sometimes added as well) gives a necessary and sufficient condition for a set of functions to be relatively compact in an Lp space. It can be thought of as an Lp version of the Arzelà-Ascoli theorem, from which it can be deduced.".
- Fréchet-Kolmogorov_theorem wikiPageID "33691189".
- Fréchet-Kolmogorov_theorem wikiPageRevisionID "561750159".
- Fréchet-Kolmogorov_theorem subject Category:Compactness_theorems.
- Fréchet-Kolmogorov_theorem subject Category:Theorems_in_functional_analysis.
- Fréchet-Kolmogorov_theorem comment "In functional analysis, the Fréchet-Kolmogorov theorem (the names of Riesz or Weil are sometimes added as well) gives a necessary and sufficient condition for a set of functions to be relatively compact in an Lp space. It can be thought of as an Lp version of the Arzelà-Ascoli theorem, from which it can be deduced.".
- Fréchet-Kolmogorov_theorem label "Fréchet-Kolmogorov theorem".
- Fréchet-Kolmogorov_theorem label "Satz von Kolmogorow-Riesz".
- Fréchet-Kolmogorov_theorem label "Théorème de Fréchet-Kolmogorov".
- Fréchet-Kolmogorov_theorem sameAs Fr%C3%A9chet-Kolmogorov_theorem.
- Fréchet-Kolmogorov_theorem sameAs Satz_von_Kolmogorow-Riesz.
- Fréchet-Kolmogorov_theorem sameAs Théorème_de_Fréchet-Kolmogorov.
- Fréchet-Kolmogorov_theorem sameAs Q2226716.
- Fréchet-Kolmogorov_theorem sameAs Q2226716.
- Fréchet-Kolmogorov_theorem wasDerivedFrom Fréchet-Kolmogorov_theorem?oldid=561750159.