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- Gevrey_class abstract "In mathematics, the Gevrey class Gσ, introduced by Gevrey (1918), consists of the smooth functions g on Rn such that on every compact subset K there are constants C and R withfor multi-indices α, such that |α| = k, and corresponding differential operators Dα (see multi-index notation); and x restricted to lie in the compact set K.When σ = 1 this class is the same as the class of analytic functions. For σ > 1 there are compactly supported functions in the class that are not identically zero.".
- Gevrey_class wikiPageExternalLink item?id=ASENS_1918_3_35__129_0.
- Gevrey_class wikiPageID "34219057".
- Gevrey_class wikiPageRevisionID "506220463".
- Gevrey_class hasPhotoCollection Gevrey_class.
- Gevrey_class subject Category:Smooth_functions.
- Gevrey_class type Abstraction100002137.
- Gevrey_class type Function113783816.
- Gevrey_class type MathematicalRelation113783581.
- Gevrey_class type Relation100031921.
- Gevrey_class type SmoothFunctions.
- Gevrey_class comment "In mathematics, the Gevrey class Gσ, introduced by Gevrey (1918), consists of the smooth functions g on Rn such that on every compact subset K there are constants C and R withfor multi-indices α, such that |α| = k, and corresponding differential operators Dα (see multi-index notation); and x restricted to lie in the compact set K.When σ = 1 this class is the same as the class of analytic functions. For σ > 1 there are compactly supported functions in the class that are not identically zero.".
- Gevrey_class label "Gevrey class".
- Gevrey_class sameAs m.0hzrt1r.
- Gevrey_class sameAs Q5554938.
- Gevrey_class sameAs Q5554938.
- Gevrey_class sameAs Gevrey_class.
- Gevrey_class wasDerivedFrom Gevrey_class?oldid=506220463.
- Gevrey_class isPrimaryTopicOf Gevrey_class.