In mathematics, an Appell sequence, named after Paul Émile Appell, is any polynomial sequence {pn(x)}n = 0, 1, 2, ... satisfying the identity and in… (More)

Semantic Scholar uses AI to extract papers important to this topic.

2015

2015

- Lidia Aceto
- 2015

In the last years the Appell polynomials, named after Paul Émile Appell which introduced them in 1880 [1], have gained renewed… (More)

Is this relevant?

2011

2011

In this paper, we first define the multiple Appell polynomials and find several equivalent conditions for this class of… (More)

Is this relevant?

2010

2010

- Francesco A. Costabile, E. Longo
- J. Computational Applied Mathematics
- 2010

A new definition by means of a determinantal form for Appell (1880) [1] polynomials is given. General properties, some of them… (More)

Is this relevant?

2008

2008

- Ana F. Loureiroa, P. Maronib
- 2008

Weproceed to the quadratic decomposition ofAppell sequences andwe characterise the four derived sequences obtained by this… (More)

Is this relevant?

2008

2008

∞ n=0 pn(x)t n or, equivalently, p′n(x) = pn−1(x). If g(t) is an entire function, g(0) 6= 0, with at least one zero, the… (More)

Is this relevant?

2008

2008

A construction of new sequences of generalized Bernoulli polynomials of first and second kind is proposed. These sequences share… (More)

Is this relevant?

2008

2008

- Norman Gürlebeck
- 2008

It is proved, that the recently discussed Appell polynomials in Clifford algebras are the Fueter-Sce extension of the complex… (More)

Is this relevant?

2004

2004

This paper summarizes some known results about Appell polynomials and investigates their various analogs. The primary of these… (More)

Is this relevant?

1998

1998

We show that the Brodsky-Lepage evolution equation for the spin 3/2 baryon distribution amplitude is completely integrable and… (More)

Is this relevant?

1997

1997

- Murad S. Taqqu
- 1997

Consider the stationary linear process X t = P 1 u=?1 a(t?u) u , t 2 Z, where f u g is an i.i.d. nite variance sequence. The… (More)

Is this relevant?