Biblio Index
Export 18 results:
Author Title [ Type
] Year Filters: First Letter Of Last Name is F [Clear All Filters]
. (2022). An adaptive algorithm for determining the optimal degree of regression in constrained mock-Chebyshev least squares quadrature. Dolomites Research Notes on Approximation, 15(4), 35-44. presented at the 12/2022. doi:10.14658/pupj-drna-2022-4-4
04_60thDM.pdf (436.52 KB). (2008). Dealing with Ill-Conditioned RBF Systems. Dolomites Research Notes on Approximation, 1(1). presented at the 09/2008.
Fasshauer-2008-Lecture3.pdf (1.24 MB). (2017). An efficient method to reconstruct invariant manifolds of saddle points. Dolomites Research Notes on Approximation, 10(Special_Issue), 25-30. presented at the 05/2017. doi:10.14658/pupj-drna-2017-Special_Issue-5
FrancomanoHilkerPaliagaVenturino_DRNA2017.pdf (352.25 KB) Fasshauer-2008-Lecture1.pdf (1.6 MB). (2022). A MATLAB code for the computational solution of a phase field model for pitting corrosion. Dolomites Research Notes on Approximation, 15(2), 47-65. presented at the 10/2022. doi:10.14658/pupj-drna-2022-2-5
05_DRNA_SA2022.pdf (583.5 KB). (2013). Model calibration of a geomechanical problem with efficient global optimization. Dolomites Research Notes on Approximation, 6(Special_Issue), 140-150. presented at the 09/2013. doi:10.14658/pupj-drna-2013-Special_Issue-14
LovisonetAl-2013-MCG.pdf (1.53 MB). (2021). Multivariate Approximation: Theory and Applications 2020. Dolomites Research Notes on Approximation, 14(2), 1-2. presented at the 04/2021. Retrieved from https://drna.padovauniversitypress.it/2021/2/1
PrefaceMATA2020.pdf (352.38 KB). (2008). Nonlinear Problems: Nash Iteration and Implicit Smoothing. Dolomites Research Notes on Approximation, 1(1). presented at the 09/2008.
Fasshauer-2008-Lecture6.pdf (1.62 MB). (2017). On the Numerical Approximation of Some Non-standard Volterra Integral Equations. Dolomites Research Notes on Approximation, 10(Special_Issue), 118-127. presented at the 06/2017. doi:10.14658/pupj-drna-2017-Special_Issue-12
NedaiaslBastani_DRNA2017.pdf (212.96 KB). (2021). A numerical method for the generalized Love integral equation in 2D. Dolomites Research Notes on Approximation, 14(2), 46-57. presented at the 04/2021. doi:10.14658/pupj-drna-2021-2-7
FermoetalMATA2020.pdf (192.3 KB). (2008). “Optimal” Shape Parameters for RBF Approximation Methods. Dolomites Research Notes on Approximation, 1(1). presented at the 09/2008.
Fasshauer-2008-Lecture5.pdf (1.15 MB). (2021). A projection method with smoothing transformation for second kind Volterra integral equations. Dolomites Research Notes on Approximation, 14(1), 12-26. presented at the 01/2021. doi:10.14658/pupj-drna-2021-1-2
FermoOccorsio_2021_PST.pdf (326.56 KB). (2008). RBF Collocation and Polynomial Pseudospectral Methods. Dolomites Research Notes on Approximation, 1(1). presented at the 09/2008.
Fasshauer-2008-Lecture4.pdf (834.01 KB). (2008). RBF Interpolation and MLS Approximation. Dolomites Research Notes on Approximation, 1(1). presented at the 09/2008.
Fasshauer-2008-Lecture2.pdf (997.89 KB). (2018). Recent advancements in preconditioning techniques for large size linear systems suited for High Performance Computing. Dolomites Research Notes on Approximation, 11(3), 11-22. presented at the 11/2018. doi:10.14658/pupj-drna-2018-3-3
Franceschinietal_DRNA2018.pdf (363.76 KB). (2018). Recent advancements in preconditioning techniques for large size linear systems suited for High Performance Computing. Dolomites Research Notes on Approximation, 11(3), 11-22. presented at the 11/2018. doi:10.14658/pupj-drna-2018-3-3
Franceschinietal_DRNA2018.pdf (363.76 KB). (2018). The Secant Method for Root Finding, Viewed as a Dynamical System. Dolomites Research Notes on Approximation, 11(4), 122-129. presented at the 12/2018. doi:10.14658/pupj-drna-2018-4-11
Bedford_DRNA2018.pdf (243.41 KB). (2018). Seminari Padovani di Analisi Numerica SPAN18. Dolomites Research Notes on Approximation, 11(3), 1-2. presented at the 11/2018. doi:10.14658/pupj-drna-2018-3-1
FaccaMartinezPerracchinePiazzon_DRNA2018.pdf (1.66 MB)