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Marco Vianello: selected software packages
DISCLAIMER: These programs are free software; you can use, redistribute
and/or modify them under the terms of the GNU/General Public License
as published by the Free Software Foundation; either version 2 of the
License,
or (at your opinion) any later version
-
CaTchDes (Matlab codes for 2D/3D Caratheodory-Tchakaloff Near-Optimal
Regression Designs - v1.0 - from SoftwareX on GitHub)
see also the corresponding
Compute Capsule in Code Ocean
by L. Bos and M. Vianello
-
CQMC (a Matlab code for low-dimensional Compressed
Quasi-MonteCarlo cubature - v0.1)
- fast computation of compressed Quasi-MonteCarlo cubature
on complex 2D and 3D shapes
by G. Elefante, A. Sommariva and M. Vianello
-
dCATCH (numerical package - presently in Matlab - for
d-variate discrete measure compression, near-optimal design
and polynomial fitting - v1.1)
- computes d-variate
compressed near G-optimal regression designs on discrete sets
- works in low-moderate dimension at moderate-low regression degrees
by M. Dessole, F. Marcuzzi, A. Sommariva and M. Vianello
-
DISC (a Matlab Differentiator by
local polynomial Interpolation on SCattered data - v0.1)
- computes partial derivatives of bivariate functions by
scattered data
by F. Dell'Accio, F. Di Tommaso, N. Siar and M. Vianello
- Padua2DM
(a Matlab/Octave package for interpolation and cubature at the Padua
points); available also in the Netlib
by M. Caliari, S. De Marchi, A. Sommariva and M.
Vianello (see paper) - Numer. Algorithms 56
(2011)
note: interpolation at the Padua points has been inserted in the
Chebfun package
see
Padua points in Chebfun2 by N. Hale and A. Townsend, July 2014
-
SUBP (Matlab package for subperiodic trigonometric
quadrature
and multivariate applications - v2.0)
by A. Sommariva and M. Vianello
note: contains codes for product Gaussian quadrature
on circular and spherical sections
-
WAM (Matlab
package for multivariate polynomial fitting and
interpolation
on Weakly Admissible Meshes - v2.0)
by S. De Marchi, F. Piazzon, A. Sommariva and M. Vianello
note: the algorithms to compute Discrete Extremal Sets of Fekete and
Leja type are here
- see also the
software page of the CAA
Research Group