Boas–Buck polynomials

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In mathematics, Boas–Buck polynomials are sequences of polynomials Φn(r)(z) defined from analytic functions B and C by generating functions of the form

C(ztrB(t))=∑n≥0Φn(r)(z)tn.

The case r=1, sometimes called generalized Appell polynomials, was studied by Boas and Buck (1958).[1]

## References

1. ↑ Boas, Ralph Philip; Buck, Robert Creighton (1964) (in en). Polynomial Expansions of Analytic Functions. Academic Press. ISBN 978-0-387-03123-1. https://books.google.com/books?id=eihMuwkh4DsC.

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