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- Conical_function abstract "In mathematics, conical functions or Mehler functions are functions which can be expressed in terms of Legendre functions of the first and second kind,and The functions were introduced by Gustav Ferdinand Mehler, in 1868, when expanding in series the distance of a point on the axis of a cone to a point located on the surface of the cone. Mehler used the notation to represent these functions. He obtained integral representation and series of functions representations for them. He also established an addition theoremfor the conical functions. Carl Neumann obtained an expansion of the functions in termsof the Legendre polynomials in 1881. Leonhardt introduced for the conical functions the equivalent of the spherical harmonics in 1882.".
- Conical_function wikiPageExternalLink 13868A.pdf.
- Conical_function wikiPageExternalLink GDZPPN002153386.
- Conical_function wikiPageExternalLink GDZPPN002246112.
- Conical_function wikiPageExternalLink GDZPPN002246120.
- Conical_function wikiPageExternalLink GDZPPN002246694.
- Conical_function wikiPageExternalLink page_337.htm.
- Conical_function wikiPageID "5842560".
- Conical_function wikiPageRevisionID "551378823".
- Conical_function first "T. M.".
- Conical_function hasPhotoCollection Conical_function.
- Conical_function id "14.2".
- Conical_function last "Dunster".
- Conical_function title "Conical Functions".
- Conical_function title "Conical function".
- Conical_function urlname "ConicalFunction".
- Conical_function subject Category:Special_functions.
- Conical_function type Abstraction100002137.
- Conical_function type Function113783816.
- Conical_function type MathematicalRelation113783581.
- Conical_function type Relation100031921.
- Conical_function type SpecialFunctions.
- Conical_function comment "In mathematics, conical functions or Mehler functions are functions which can be expressed in terms of Legendre functions of the first and second kind,and The functions were introduced by Gustav Ferdinand Mehler, in 1868, when expanding in series the distance of a point on the axis of a cone to a point located on the surface of the cone. Mehler used the notation to represent these functions. He obtained integral representation and series of functions representations for them.".
- Conical_function label "Conical function".
- Conical_function label "Kegelfunktion".
- Conical_function sameAs Kegelfunktion.
- Conical_function sameAs m.0f8j_1.
- Conical_function sameAs Q176632.
- Conical_function sameAs Q176632.
- Conical_function sameAs Conical_function.
- Conical_function wasDerivedFrom Conical_function?oldid=551378823.
- Conical_function isPrimaryTopicOf Conical_function.