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- Mott_polynomials abstract "In mathematics the Mott polynomials sn(x) are polynomials introduced by N. F. Mott (1932, p. 442) who applied them to a problem in the theory of electrons. They are given by the exponential generating function The first few of them are (sequence A137378 in OEIS)The polynomials sn(x) form the associated Sheffer sequence for –2t/(1–t2) (Roman 1984, p.130).Arthur Erdélyi, Wilhelm Magnus, and Fritz Oberhettinger et al. (1955, p. 251) give an explicit expression for them in terms of the generalized hypergeometric function 3F0.".
- Mott_polynomials wikiPageExternalLink books?id=JpHjkhFLfpgC.
- Mott_polynomials wikiPageID "32753180".
- Mott_polynomials wikiPageRevisionID "575601477".
- Mott_polynomials author2Link "Wilhelm Magnus".
- Mott_polynomials authorlink "Nevill Francis Mott".
- Mott_polynomials first "Arthur".
- Mott_polynomials first "Francesco G.".
- Mott_polynomials first "Fritz".
- Mott_polynomials first "N. F.".
- Mott_polynomials first "Wilhelm".
- Mott_polynomials hasPhotoCollection Mott_polynomials.
- Mott_polynomials last "Erdélyi".
- Mott_polynomials last "Magnus".
- Mott_polynomials last "Mott".
- Mott_polynomials last "Oberhettinger".
- Mott_polynomials last "Tricomi".
- Mott_polynomials loc "p. 251".
- Mott_polynomials loc "p. 442".
- Mott_polynomials mr "66496".
- Mott_polynomials publisher "McGraw-Hill Book Company, Inc., New York-Toronto-London".
- Mott_polynomials title "Higher transcendental functions. Vol. III".
- Mott_polynomials year "1932".
- Mott_polynomials year "1955".
- Mott_polynomials subject Category:Polynomials.
- Mott_polynomials type Abstraction100002137.
- Mott_polynomials type Function113783816.
- Mott_polynomials type MathematicalRelation113783581.
- Mott_polynomials type Polynomial105861855.
- Mott_polynomials type Polynomials.
- Mott_polynomials type Relation100031921.
- Mott_polynomials comment "In mathematics the Mott polynomials sn(x) are polynomials introduced by N. F. Mott (1932, p. 442) who applied them to a problem in the theory of electrons. They are given by the exponential generating function The first few of them are (sequence A137378 in OEIS)The polynomials sn(x) form the associated Sheffer sequence for –2t/(1–t2) (Roman 1984, p.130).Arthur Erdélyi, Wilhelm Magnus, and Fritz Oberhettinger et al. (1955, p.".
- Mott_polynomials label "Mott polynomials".
- Mott_polynomials sameAs モット多項式.
- Mott_polynomials sameAs m.0h3nvtb.
- Mott_polynomials sameAs Q6918637.
- Mott_polynomials sameAs Q6918637.
- Mott_polynomials sameAs Mott_polynomials.
- Mott_polynomials wasDerivedFrom Mott_polynomials?oldid=575601477.
- Mott_polynomials isPrimaryTopicOf Mott_polynomials.