The research focuses on the analysis of seismic data, specifically targeting the detection,
edge segmentation, and classification of seismic images. These processes are fundamental …

We investigate the asymptotic zero distribution of Heine-Stieltjes polynomials–polynomial
solutions of second order differential equations with complex polynomial coefficients. In the …

We analyze domino tilings of the two-periodic Aztec diamond by means of matrix valued
orthogonal polynomials that we obtain from a reformulation of the Aztec diamond as a non …

Let f be a germ of an analytic function at infinity that can be analytically continued along any
path in the complex plane deprived of a finite set of points, f∈ A (C¯\A),# A<∞. J. Nuttall has …

In this paper we study the orthogonality conditions satisfied by Jacobi polynomials $
P_n^{(\alpha,\beta)} $ when the parameters $\alpha $ and $\beta $ are not necessarily $> …

We examine two binary operations on the set of algebraic polynomials, known as
multiplicative and additive finite free convolutions, specifically in the context of …

Gaussian quadrature rules are a classical tool for the numerical approximation of integrals
with smooth integrands and positive weight functions. We derive and explicitly list asymptotic …

We study polynomials that are orthogonal with respect to a varying quartic weight exp (− N (x
2/2+ tx 4/4)) for t< 0, where the orthogonality takes place on certain contours in the complex …

Classical Jacobi polynomials Pn (α, β), with α, β>-1, have a number of well-known
properties, in particular the location of their zeros in the open interval (-1, 1). This property is …

The problem of image reconstruction from its statistical moments is particularly interesting to
researchers in the domain of image processing and pattern recognition. Compared to …