Fast interpolation and quadrature at the Padua points∗

The definition of the Dirac operator perturbed by a concentrated nonlinearity is given and it is shown how to split the nonlinear flow into the sum of the free flow plus a

Here we show four families of Padua points for interpolation at any even or odd degree n, and we present a stable and efficient implementation of the corresponding

The Padua points, recently studied during an international collaboration at the University of Padua, are the first known example of near-optimal point set for bivariate polynomial

We study theoretically and numerically trigonometric interpolation on symmetric subintervals of [−π, π], based on a family of Chebyshev- like angular nodes (subperiodic

SIAM Conference on Mathematical and Computational Issues in the Geosciences (SIAM GS13) Padova (Italy) June 17-20 2013M. Polynomial interpolation and quadrature on subregions of

Abstract We have implemented in Matlab/Octave two fast algorithms for bivariate Lagrange interpolation at the so-called Padua points on rectangles, and the corresponding versions

reduce the number of integration points required for the polyhedral quadrature

Figure 3.22: Experimental time series showing the presence of a stable upright position together with a stable large amplitude sub-harmonically resonant roll motion for ITACA in