… PIERPAOLO NATALINI AND ANGELA BERNARDINI … Pierpaolo Natalini: Dipartimento di
Matematica, Università degli Studi Roma III, Largo San Leonardo Murialdo 1, 00146 Roma, Italy …

We denote by and the Bessel functions of the first and third kinds, respectively. Motivated by
the relevance of the function , , in many contexts of applied mathematics and, in particular, in …

… PIERPAOLO NATALINI AND BIAGIO PALUMBO … PIERPAOLO NATALINI AND BIAGIO
PALUMBO … Pierpaolo Natalini and Biagio Palumbo Dipartimento di Matematica …

We first introduce a generalization of the Bernoulli polynomials, and consequently of the
Bernoulli numbers, starting from suitable generating functions related to a class of Mittag‐Leffler …

In the present sequel to a recent work by Srivastava et al. (Rocky Mt J Math 49 (in press),
2019 ), the authors propose to show that the real and imaginary parts of a general set of …

We approximate the solution of a generalized form of the Bagley–Torvik equation using
Taylor’s expansions in fractional powers. Then, we study the fractional Laguerre-type logistic …

… Andrea Laforgia and Pierpaolo Natalini Roma Tre University Department of Mathematics
Largo San Leonardo Murialdo 1, 00146, Rome, Italy laforgia@mat.uniroma3.it and natalini@mat.uniroma3.it …

Some inequalities for the exponential, gamma and polygamma functions are established by
means of the mean value theorem of differential calculus. In particular, the cases of the ratio …

We consider the Dirichlet problem for the Laplace equation in a starlike domain, ie a domain
which is normal with respect to a suitable polar co-ordinates system. Such a domain can be …

We recover a recurrence relation for representing in an easy form the coefficients A n , k of
the Bell polynomials, which are known in literature as the partial Bell polynomials. Several …