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Extension of classical sequences to negative integers

100%

Benzaghou B., Barsky D.

Discussiones Mathematicae - General Algebra and Applications

2006

tom 26

nr 1

75-83

We give a method to extend Bell exponential polynomials to negative indices. This generalizes many results of this type such as the extension to negative indices of Stirling numbers or of Bernoulli numbers.

Differential equations associated with generalized Bell polynomials and their zeros

80%

Ryoo S. C.

Open Mathematics

2016

tom 14

nr 1

807-815

In this paper, we study differential equations arising from the generating functions of the generalized Bell polynomials.We give explicit identities for the generalized Bell polynomials. Finally, we investigate the zeros of the generalized Bell polynomials by using numerical simulations.

Polynomials of multipartitional type and inverse relations

80%

Mihoubi M., Belbachir H.

Discussiones Mathematicae - General Algebra and Applications

2011

tom 31

nr 2

185-199

Chou, Hsu and Shiue gave some applications of Faà di Bruno's formula to characterize inverse relations. Our aim is to develop some inverse relations connected to the multipartitional type polynomials involving to binomial type sequences.

Ograniczanie wyników

2 Discussiones Mathematicae - General Algebra and Applications

1 Open Mathematics

1 Barsky D.

1 Belbachir H.

1 Benzaghou B.

1 Mihoubi M.

1 Ryoo S. C.

1 2016

1 2011

1 2006

Wyniki wyszukiwania

Extension of classical sequences to negative integers

Differential equations associated with generalized Bell polynomials and their zeros

Polynomials of multipartitional type and inverse relations