Boas-Buck polynomial
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.
Noun
Boas-Buck polynomial (plural Boas-Buck polynomials)
- 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.
Forms of Boas-Buck polynomial
| plural | Boas-Buck polynomials |
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Origin of Boas-Buck polynomial
The case r=1 was studied in 1958 by Ralph P. Boas, Jr. and Robert Creighton Buck.
Questions about Boas-Buck polynomial
- What does Boas-Buck polynomial mean?
- Boas-Buck polynomial means 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.
- What part of speech is Boas-Buck polynomial?
- Boas-Buck polynomial is a noun.
- What is the plural of Boas-Buck polynomial?
- The plural of Boas-Buck polynomial is Boas-Buck polynomials.
Words near Boas-Buck polynomial in the dictionary
Source and license
Adapted from Wiktionary: Boas-Buck polynomial (page history and authors). Text available under the Creative Commons Attribution-ShareAlike 4.0 license. Word.ws reformatted the entry and added links. Wiktionary data of 2026-09-02.
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Cite this entry: “Boas-Buck polynomial.” Word.ws, https://word.ws/boas-buck_polynomial. Based on Wiktionary, CC BY-SA 4.0.
