Английская Википедия:Boas–Buck polynomials
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In mathematics, Boas–Buck polynomials are sequences of polynomials <math>\Phi_n^{(r)}(z)</math> defined from analytic functions <math>B</math> and <math>C</math> by generating functions of the form
- <math>\displaystyle C(zt^r B(t))=\sum_{n\ge0}\Phi_n^{(r)}(z)t^n</math>.
The case <math>r=1</math>, sometimes called generalized Appell polynomials, was studied by Шаблон:Harvs.
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