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- Humbert_series abstract "In mathematics, Humbert series are a set of seven hypergeometric series Φ1, Φ2, Φ3, Ψ1, Ψ2, Ξ1, Ξ2 of two variables that generalize Kummer's confluent hypergeometric series 1F1 of one variable and the confluent hypergeometric limit function 0F1 of one variable. The first of these double series was introduced by Pierre Humbert (1920).".
- Humbert_series wikiPageExternalLink Vol1.pdf.
- Humbert_series wikiPageID "29282523".
- Humbert_series wikiPageRevisionID "496900540".
- Humbert_series authorlink "Pierre Humbert".
- Humbert_series first "Pierre".
- Humbert_series hasPhotoCollection Humbert_series.
- Humbert_series last "Humbert".
- Humbert_series year "1920".
- Humbert_series subject Category:Hypergeometric_functions.
- Humbert_series subject Category:Mathematical_series.
- Humbert_series type Abstraction100002137.
- Humbert_series type Function113783816.
- Humbert_series type HypergeometricFunctions.
- Humbert_series type MathematicalRelation113783581.
- Humbert_series type Relation100031921.
- Humbert_series comment "In mathematics, Humbert series are a set of seven hypergeometric series Φ1, Φ2, Φ3, Ψ1, Ψ2, Ξ1, Ξ2 of two variables that generalize Kummer's confluent hypergeometric series 1F1 of one variable and the confluent hypergeometric limit function 0F1 of one variable. The first of these double series was introduced by Pierre Humbert (1920).".
- Humbert_series label "Humbert series".
- Humbert_series sameAs m.0dscd7r.
- Humbert_series sameAs Q5939943.
- Humbert_series sameAs Q5939943.
- Humbert_series sameAs Humbert_series.
- Humbert_series wasDerivedFrom Humbert_series?oldid=496900540.
- Humbert_series isPrimaryTopicOf Humbert_series.