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- Krein's_condition abstract "In mathematical analysis, Krein's condition provides a necessary and sufficient condition for exponential sums to be dense in a weighted L2 space on the real line. It was discovered by Mark Krein in the 1940s. A corollary, also called Krein's condition, provides a sufficient condition for the indeterminacy of the moment problem.".
- Krein's_condition wikiPageID "32876496".
- Krein's_condition wikiPageRevisionID "483645778".
- Krein's_condition hasPhotoCollection Krein's_condition.
- Krein's_condition subject Category:Mathematical_analysis.
- Krein's_condition subject Category:Theorems_in_approximation_theory.
- Krein's_condition type Abstraction100002137.
- Krein's_condition type Communication100033020.
- Krein's_condition type Message106598915.
- Krein's_condition type Proposition106750804.
- Krein's_condition type Statement106722453.
- Krein's_condition type Theorem106752293.
- Krein's_condition type TheoremsInApproximationTheory.
- Krein's_condition comment "In mathematical analysis, Krein's condition provides a necessary and sufficient condition for exponential sums to be dense in a weighted L2 space on the real line. It was discovered by Mark Krein in the 1940s. A corollary, also called Krein's condition, provides a sufficient condition for the indeterminacy of the moment problem.".
- Krein's_condition label "Krein's condition".
- Krein's_condition label "クレインの条件".
- Krein's_condition sameAs クレインの条件.
- Krein's_condition sameAs m.0h3xnfv.
- Krein's_condition sameAs Q6436610.
- Krein's_condition sameAs Q6436610.
- Krein's_condition sameAs Krein's_condition.
- Krein's_condition wasDerivedFrom Krein's_condition?oldid=483645778.
- Krein's_condition isPrimaryTopicOf Krein's_condition.