Matches in DBpedia 2014 for { <http://dbpedia.org/resource/Whittaker_function> ?p ?o. }
Showing items 1 to 33 of
33
with 100 items per page.
- Whittaker_function abstract "In mathematics, a Whittaker function is a special solution of Whittaker's equation, a modified form of the confluent hypergeometric equation introduced by Whittaker (1904) to make the formulas involving the solutions more symmetric. More generally, Jacquet (1966, 1967) introduced Whittaker functions of reductive groups over local fields, where the functions studied by Whittaker are essentially the case where the local field is the real numbers and the group is SL2(R). Whittaker's equation isIt has a regular singular point at 0 and an irregular singular point at ∞. Two solutions are given by the Whittaker functions Mκ,μ(z), Wκ,μ(z), defined in terms of Kummer's confluent hypergeometric functions M and U byWhittaker functions appear as coefficients of certain representations of the group SL2(R), called Whittaker models.".
- Whittaker_function wikiPageExternalLink Vol1.pdf.
- Whittaker_function wikiPageExternalLink item?id=BSMF_1967__95__243_0.
- Whittaker_function wikiPageID "3036816".
- Whittaker_function wikiPageRevisionID "545428142".
- Whittaker_function first "A.P.".
- Whittaker_function first "Adri B. Olde".
- Whittaker_function first "N.Kh.".
- Whittaker_function first "Yu.A.".
- Whittaker_function hasPhotoCollection Whittaker_function.
- Whittaker_function id "13".
- Whittaker_function id "W/w097840".
- Whittaker_function id "W/w097850".
- Whittaker_function last "Brychkov".
- Whittaker_function last "Daalhuis".
- Whittaker_function last "Prudnikov".
- Whittaker_function last "Rozov".
- Whittaker_function title "Whittaker equation".
- Whittaker_function title "Whittaker function".
- Whittaker_function subject Category:Special_hypergeometric_functions.
- Whittaker_function type Abstraction100002137.
- Whittaker_function type Function113783816.
- Whittaker_function type MathematicalRelation113783581.
- Whittaker_function type Relation100031921.
- Whittaker_function type SpecialHypergeometricFunctions.
- Whittaker_function comment "In mathematics, a Whittaker function is a special solution of Whittaker's equation, a modified form of the confluent hypergeometric equation introduced by Whittaker (1904) to make the formulas involving the solutions more symmetric. More generally, Jacquet (1966, 1967) introduced Whittaker functions of reductive groups over local fields, where the functions studied by Whittaker are essentially the case where the local field is the real numbers and the group is SL2(R).".
- Whittaker_function label "Whittaker function".
- Whittaker_function sameAs m.0bs8lf2.
- Whittaker_function sameAs Q7996826.
- Whittaker_function sameAs Q7996826.
- Whittaker_function sameAs Whittaker_function.
- Whittaker_function wasDerivedFrom Whittaker_function?oldid=545428142.
- Whittaker_function isPrimaryTopicOf Whittaker_function.