Andrea Laforgia

On the Square of the Zeros of Bessel Functions

Let

Bounds for modified Bessel functions

j_{\nu k}

Inequalities and Approximations for Zeros of Bessel Functions of Small Order

denote the kth positive zero of the Bessel function

Unified treatment of Gautschi-Kershaw type inequalities for the gamma function

J_\nu (x)

Inequalities and monotonicity properties for the gamma function

of the first kind. We define the function

Inequalities for Bessel functions

j_{\nu \kappa }

Monotonicity and concavity properties of zeros of Bessel functions

for all

FURTHER RESULTS ON THE ZEROS OF BESSEL FUNCTIONS

\kappa > 0

On the Convexity of the Zeros of Bessel Functions

in such a way that

On the Bernstein-type inequalities for ultraspherical polynomials

j_{\nu \kappa }