28 citations · 45 across the 7 of their papers we have counts for
7 papers
Empirical Density Estimation based on Spline Quasi-Interpolation with applications to Copulas clustering modeling
Cristiano Tamborrino, Antonella Falini, Francesca Mazzia
Density estimation is a fundamental technique employed in various fields to model and to understand the underlying distribution of data. The primary objective of density estimation…
The Object Oriented c++ library QIBSH++ for Hermite spline Quasi Interpolation
Enrico Bertolazzi, Antonella Falini, Francesca Mazzia
The library QIBSH++ is a C++ object oriented library for the solution of Quasi Interpolation problems. The library is based on a Hermite Quasi Interpolating operator, which was der…
IgA-BEM for 3D Helmholtz problems on multi-patch domains using B-spline tailored numerical integration
Antonella Falini, Tadej Kanduc, Maria Lucia Sampoli +1
An Isogeometric Boundary Element Method (IgA-BEM) is considered for the numerical solution of Helmholtz problems on 3D bounded or unbounded domains, admitting a smooth conformal mu…
Construction of planar Hermite interpolants with prescribed arc lengths
Marjeta Knez, Francesca Pelosi, Maria Lucia Sampoli
In this paper we address the problem of constructing planar Pythagorean--hodograph (PH) spline curves, that interpolate points, tangent directions and curvatures, and have pr…
Cubature rules based on bivariate spline quasi-interpolation for weakly singular integrals
A. Falini, T. Kanduč, M. L. Sampoli +1
In this paper we present a new class of cubature rules with the aim of accurately integrating weakly singular double integrals. In particular we focus on those integrals coming fro…
A study on spline quasi-interpolation based quadrature rules for the isogeometric Galerkin BEM
Antonella Falini, Tadej Kanduc
Two recently introduced quadrature schemes for weakly singular integrals [Calabrò et al. J. Comput. Appl. Math. 2018] are investigated in the context of boundary integral equations…