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- Mean-periodic_function abstract "In mathematical analysis, the concept of a mean-periodic function is a generalization introduced by Jean Delsarte, of the concept of a periodic function.[1]Consider a complex-valued function ƒ of a real variable. The function ƒ is periodic with period a precisely if for all real x, we have ƒ(x) − ƒ(x − a) = 0. This can be written as where is the difference between the Dirac measures at 0 and a. A mean-periodic function is a function ƒ satisfying (1) for some nonzero measure with compact (hence bounded) support.".
- Mean-periodic_function wikiPageExternalLink tifr15.pdf.
- Mean-periodic_function wikiPageID "37496709".
- Mean-periodic_function wikiPageRevisionID "522537236".
- Mean-periodic_function hasPhotoCollection Mean-periodic_function.
- Mean-periodic_function subject Category:Mathematical_analysis.
- Mean-periodic_function comment "In mathematical analysis, the concept of a mean-periodic function is a generalization introduced by Jean Delsarte, of the concept of a periodic function.[1]Consider a complex-valued function ƒ of a real variable. The function ƒ is periodic with period a precisely if for all real x, we have ƒ(x) − ƒ(x − a) = 0. This can be written as where is the difference between the Dirac measures at 0 and a.".
- Mean-periodic_function label "Mean-periodic function".
- Mean-periodic_function sameAs m.0nb87sy.
- Mean-periodic_function sameAs Q6803554.
- Mean-periodic_function sameAs Q6803554.
- Mean-periodic_function wasDerivedFrom Mean-periodic_function?oldid=522537236.
- Mean-periodic_function isPrimaryTopicOf Mean-periodic_function.