Definition:monicqinvAlSalamChihara: Difference between revisions

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Latest revision as of 08:50, 22 December 2019

The LaTeX DLMF and DRMF macro \monicqinvAlSalamChihara represents the monic q 𝑞 {\displaystyle{\displaystyle q}} -inverse of the Al-Salam Chihara polynomial.

This macro is in the category of polynomials.

In math mode, this macro can be called in the following ways:

\monicqinvAlSalamChihara{n} produces Q ^ n Al-Salam-Chihara-polynomial-monic-p 𝑛 {\displaystyle{\displaystyle{\displaystyle{\widehat{Q}}_{n}}}}
\monicqinvAlSalamChihara{n}@{x}{a}{b}{q^{-1}} produces Q ^ n ( x ; a , b ; q - 1 ) Al-Salam-Chihara-polynomial-monic-p 𝑛 𝑥 𝑎 𝑏 superscript 𝑞 1 {\displaystyle{\displaystyle{\displaystyle{\widehat{Q}}_{n}\!\left(x;a,b\,;\,q% ^{-1}\right)}}}

These are defined by x Q ^ n ( x ) 𝑥 Al-Salam-Chihara-polynomial-monic-p 𝑛 𝑥 𝑎 𝑏 fragments superscript 𝑞 1 : Al-Salam-Chihara-polynomial-monic-p 𝑛 1 𝑥 𝑎 𝑏 superscript 𝑞 1 \thalf 𝑎 𝑏 superscript 𝑞 𝑛 Al-Salam-Chihara-polynomial-monic-p 𝑛 𝑥 𝑎 𝑏 superscript 𝑞 1 1 4 superscript 𝑞 𝑛 1 𝑎 𝑏 superscript 𝑞 𝑛 1 1 Al-Salam-Chihara-polynomial-monic-p 𝑛 1 𝑥 𝑎 𝑏 superscript 𝑞 1 {\displaystyle{\displaystyle{\displaystyle x{\widehat{Q}}_{n}\!\left(x\right)% \)\@add@PDF@RDFa@triples\end{document}}}}

Symbols List

Q ^ n subscript ^ 𝑄 𝑛 {\displaystyle{\displaystyle{\displaystyle{\widehat{Q}}_{n}}}}  : monic q 𝑞 {\displaystyle{\displaystyle{\displaystyle q}}} -inverse Al-Salam-Chihara polynomial : http://drmf.wmflabs.org/wiki/Definition:monicqinvAlSalamChihara