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- FBI_transform abstract "In mathematics, the FBI transform or Fourier–Bros–Iagolnitzer transform is a generalization of the Fourier transform developed by the French mathematical physicists Jacques Bros and Daniel Iagolnitzer in order to characterise the local analyticity of functions (or distributions) on Rn. The transform provides an alternative approach to analytic wave front sets of distributions, developed independently by the Japanese mathematicians Mikio Sato, Masaki Kashiwara and Takahiro Kawai in their approach to microlocal analysis. It can also be used to prove the analyticity of solutions of analytic elliptic partial differential equations as well as a version of the classical uniqueness theorem, strengthening the Cauchy–Kowalevski theorem, due to the Swedish mathematician Erik Holmgren (1873–1943).".
- FBI_transform wikiPageID "17644838".
- FBI_transform wikiPageRevisionID "577355164".
- FBI_transform hasPhotoCollection FBI_transform.
- FBI_transform subject Category:Fourier_analysis.
- FBI_transform subject Category:Generalized_functions.
- FBI_transform subject Category:Mathematical_physics.
- FBI_transform subject Category:Transforms.
- FBI_transform type Abstraction100002137.
- FBI_transform type Function113783816.
- FBI_transform type GeneralizedFunctions.
- FBI_transform type MathematicalRelation113783581.
- FBI_transform type Relation100031921.
- FBI_transform comment "In mathematics, the FBI transform or Fourier–Bros–Iagolnitzer transform is a generalization of the Fourier transform developed by the French mathematical physicists Jacques Bros and Daniel Iagolnitzer in order to characterise the local analyticity of functions (or distributions) on Rn.".
- FBI_transform label "FBI transform".
- FBI_transform sameAs m.0462s9k.
- FBI_transform sameAs Q5424638.
- FBI_transform sameAs Q5424638.
- FBI_transform sameAs FBI_transform.
- FBI_transform wasDerivedFrom FBI_transform?oldid=577355164.
- FBI_transform isPrimaryTopicOf FBI_transform.