Biblio Index

Export 235 results:
Author Title [ Type(Desc)] Year
Journal Article
Merrien, J. - L., & Sauer, T.. (2021). Extra Regularity of Hermite Subdivision Schemes. Dolomites Research Notes on Approximation, 14(2), 85-94. presented at the 04/2021. doi:10.14658/pupj-drna-2021-2-10
PDF icon SauerMerrienMATA2020.pdf (307.08 KB)
Piazzon, F. (2018). The extremal plurisubharmonic function of the torus. Dolomites Research Notes on Approximation, 11(4), 62-72. presented at the 11/2018. doi:10.14658/pupj-drna-2018-4-6
PDF icon Piazzon_DRNA2018.pdf (1.66 MB)
Stawiska, M. (2021). An extremal subharmonic function in non-archimedean potential theory. Dolomites Research Notes on Approximation, 14(3), 74-82. presented at the 12/2021. doi:10.14658/pupj-drna-2021-3-9
PDF icon Stawiska_MB_2021.pdf (333.01 KB)
Dykes, L., & Reichel, L.. (2013). A family of range restricted iterative methods for linear discrete ill-posed problems. Dolomites Research Notes on Approximation, 6(Special_Issue), 27-36. presented at the 09/2013. doi:10.14658/pupj-drna-2013-Special_Issue-5
PDF icon DykesReichel-2013-FRR.pdf (299.59 KB)
Zivcovich, F. (2019). Fast and accurate computation of divided differences for analytic functions, with an application to the exponential function. Dolomites Research Notes on Approximation, 12(1), 28-42. presented at the 05/2019. doi:10.14658/pupj-drna-2019-1-4
PDF icon Zivcovich_2019_FAC.pdf (336.43 KB)
De Rossi, A., Perracchione, E., & Venturino, E.. (2016). Fast strategy for PU interpolation: An application for the reconstruction of separatrix manifolds. Dolomites Research Notes on Approximation, 9(Special_Issue), 3-12. presented at the 09/2016. doi:10.14658/pupj-drna-2016-Special_Issue-2
PDF icon DeRossiPerracchioneVenturino_KMFA2016.pdf (347.1 KB)
Bos, L. (2018). Fekete Points as Norming Sets. Dolomites Research Notes on Approximation, 11(4), 26-34. presented at the 11/2018. doi:10.14658/pupj-drna-2018-4-3
PDF icon Bos_DRNA2018.pdf (211.23 KB)
Camargo, A., & De Marchi, S.. (2015). A few remarks on “On certain Vandermonde determinants whose variables separate". Dolomites Research Notes on Approximation, 8(1), 1–11. presented at the 09/2015. doi:10.14658/pupj-drna-2015-1-1
PDF icon CamargoDemarchi-2015-RVD.pdf (285.77 KB)
Occorsio, D., Russo, M. G., & Themistoclakis, W.. (2022). Filtered integration rules for finite weighted Hilbert transforms II. Dolomites Research Notes on Approximation, 15(3), 93-104. presented at the 10/2022. doi:10.14658/pupj-drna-2022-3-9
PDF icon 09_occorsio.pdf (273.2 KB)
Mejstrik, T. (2022). The finiteness conjecture for 3 × 3 binary matrices. Dolomites Research Notes on Approximation, 15(5), 24-38. presented at the 12/2022. doi:10.14658/pupj-drna-2022-5-3
PDF icon MEJSTRIK.pdf (458.84 KB)
PDF icon Remarks_DRNA2017.pdf (139.12 KB)
Cavoretto, R., De Rossi, A., & Erb, W.. (2022). GBFPUM - A MATLAB Package for Partition of Unity Based Signal Interpolation and Approximation on Graphs. Dolomites Research Notes on Approximation, 15(2), 25-34. presented at the 10/2022. doi:10.14658/pupj-drna-2022-2-3
PDF icon 03_DRNA_SA2022.pdf (5.05 MB)
Phung, V. M., Phan, T. T., & Mai, H. A.. (2019). On generalized least square approximation. Dolomites Research Notes on Approximation, 12(1), 101-110. presented at the 11/2019. doi:10.14658/pupj-drna-2019-1-10
PDF icon PhungPhanMai_2019_GLS.pdf (258.99 KB)
Plonka, G., & Peter, T.. (2014). A generalized Prony method for sparse approximation. Dolomites Research Notes on Approximation, 7(Special_Issue). presented at the 09/2014.
PDF icon Dolomites14-3.pdf (718.05 KB)
Irigoyen, A. (2016). Geometric conditions for the reconstruction of a holomorphic function by an interpolation formula. Dolomites Research Notes on Approximation, 9(1), 1-15. presented at the 06-2016. doi:10.14658/pupj-drna-2016-1-1
PDF icon Irigoyen_2016_GCR.pdf (355.89 KB)
Demaret, L., & Iske, A.. (2010). Geometrical Methods for Adaptive Approximation of Image and Video Data. Dolomites Research Notes on Approximation, 3(1). presented at the 09/2010.
PDF icon Iske-2010-Lecture1.pdf (4.85 MB)
Wright, G. (2013). Global and local kernel methods for approximating derivatives on the sphere. Dolomites Research Notes on Approximation, 6(Special_Issue).
PDF icon Wright-2013-Lecture04.pdf (15.33 MB)
Białas-Cież, L., & Eggink, R.. (2014). Global and Local Markov Inequalities in the Complex Plane. Dolomites Research Notes on Approximation, 7(Special_Issue), 34-38. presented at the 09/2014. doi:10.14658/pupj-drna-2014-Special_Issue-7
PDF icon BialasEggink-2014-GLM.pdf (217.4 KB)
Vianello, M. (2018). Global polynomial optimization by norming sets on sphere and torus. Dolomites Research Notes on Approximation, 11(1), 10-14. presented at the 02/2018. doi:10.14658/pupj-drna-2018-1-2
PDF icon Vianello_2018_GPO.pdf (230.17 KB)
Wright, G. (2013). Good bases for kernel spaces. Dolomites Research Notes on Approximation, 6(Special_Issue).
PDF icon Wright-2013-Lecture03.pdf (16.29 MB)
Van Barel, M., & Humet, M.. (2015). Good point sets and corresponding weights for bivariate discrete least squares approximation. Dolomites Research Notes on Approximation, 8(Special_Issue), 37-50. presented at the 11/2015. doi:10.14658/pupj-drna-2015-Special_Issue-5
PDF icon VanBarelHumet_10YPDPTS.pdf (1.2 MB)
Baran, M., & Białas-Cież, L.. (2014). Hölder continuity of the Green function, Markov-type inequality and a capacity related to HCP. Dolomites Research Notes on Approximation, 7(Special_Issue), 16-21. presented at the 09/2014. doi:10.14658/pupj-drna-2014-Special_Issue-4
PDF icon BaranBialas-2014-HCG.pdf (231.94 KB)
Kroó, A.. (2023). Homogeneous polynomial approximation on convex and star like domains. Dolomites Research Notes on Approximation, 16(1), 1-9. presented at the 01/2023. doi:10.14658/pupj-drna-2023-1-1
PDF icon KrooSurvey2023.pdf (258.72 KB)
Bulai, I. Martina, & Pedersen, M. Gram. (2018). Hopf bifurcation analysis of the fast subsystem of a polynomial phantom burster model. Dolomites Research Notes on Approximation, 11(3), 3-10. presented at the 11/2018. doi:10.14658/pupj-drna-2018-3-2
PDF icon BulaiPedersen_DRNA2018.pdf (333.08 KB)
Plonka, G. (2014). How to construct your own directional wavelet frame?. Dolomites Research Notes on Approximation, 7(Special_Issue). presented at the 09/2014.
PDF icon Dolomites14-1.pdf (1.75 MB)

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