Boas-Buck polynomial

noun

Any member of the sequence of polynomials Φₙ⁽ʳ⁾(x) given by generating functions of the form displaystyle C(ztʳB(t))=∑_(n>0)Φₙ⁽ʳ⁾(z)tⁿ.

Meanings

nounBoas-Buck polynomial (plural Boas-Buck polynomials)

plural Boas-Buck polynomials

  1. mathematicsAny member of the sequence of polynomials Φₙ⁽ʳ⁾(x) given by generating functions of the form displaystyle C(ztʳB(t))=∑_(n>0)Φₙ⁽ʳ⁾(z)tⁿ.

Origin

The case r=1 was studied in 1958 by Ralph P. Boas, Jr. and Robert Creighton Buck.

Full word history & related roots →
Cite this entry
APA

Boas-Buck polynomial. (n.d.). In WatkinsX Dictionary. Retrieved November 4, 2026, from https://dictionary.watkinsx.com/word/Boas-Buck%20polynomial

MLA

“Boas-Buck polynomial.” WatkinsX Dictionary, https://dictionary.watkinsx.com/word/Boas-Buck%20polynomial. Accessed November 4, 2026.

Chicago

WatkinsX Dictionary, s.v. “Boas-Buck polynomial,” accessed November 4, 2026, https://dictionary.watkinsx.com/word/Boas-Buck%20polynomial.

Source: Boas-Buck polynomial on Wiktionary, CC BY-SA 4.0.