Vittoria Demichelis
Subject expert
- Department of Mathematics "Giuseppe Peano"
- SSD: MAT/08 - numerical analysis
Contacts
- 011 6702815
- 011 6702878
- vittoria.demichelis@unito.it
- Dipartimento di Matematica "G. Peano"
Via Carlo Alberto, 10
10123 Torino - https://dipmath.campusnet.unito.it/persone/vittoria.demichelis
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- Department of Mathematics "Giuseppe Peano"
- Laurea Magistrale in Medicina e Chirurgia - sede di Torino
Curriculum vitae
Research products
All my research productsResearch topics
List and description of international scientific cooperations
List and description of national scientific collaborations.
Elenco delle più recenti pubblicazioni
Pubblicazioni scientifiche
C. Dagnino, V. Demichelis, Computational aspects of numerical integration based on optimal nodal splines, Int. J. Computer. Math., 80(2) (2003), 243-255
C. Dagnino, V. Demichelis, E. Santi, A nodal spline collocation method for weakly singular Volterra integral equations. Studia Universitatis Babes-Bolyai Mathematica 48(3) (2003), 71-82
C. Dagnino, V. Demichelis, E. Santi, On optimal nodal splines and their applications, in Splines, Radial Basis Functions and Applications, Rend. Sem. Mat. Univ. Pol. Torino 61(3) (2003), 313-332
V. Demichelis, P. Rabinowitz, Finite-part integrals and modified splines, BIT Numerical Mathematics, 44 (2004), 259-267
V. Demichelis, Uniform error bounds for Cauchy principal value integrals, Rend. Sem. Mat. Univ. Pol. Torino 62 (2004), 155-164
C. Dagnino, V. Demichelis, P. Lamberti, Application of optimal nodal splines for the solution of Cauchy singular integral equations, in ICNAAM 2006 T.E. Simos, G. Psihoyos, Ch. Tsitouras (Eds.), Wiley-VCH, Weinheim (2006), 93-96
V. Demichelis, P. Sablonniere, Numerical integration by spline quasi-interpolants in three variables, in Curve and Surface fitting: Avignon 2006, A. Cohen, J.L. Merrien and L.L. Schumaker (Eds.), Nashboro Press, Brentwood (2007), 131-140
C. Dagnino, V. Demichelis, P. Lamberti: A nodal spline collocation method for the solution of Cauchy singular integral equations, Journal of Numerical Analysis, Industrial and Applied Mathematics (JNAIAM), vol. 3, no. 3-4 (2008), 211-220
C. Dagnino, V. Demichelis: Spline quasi-interpolants with boundary interpolation properties for Cauchy principal value integrals, American Institute of Physics (AIP) Conference Proceedings 1048, International Conference on Numerical Analysis and Applied Mathematics 2008, T.E. Simos, G. Psihoyios, C. Tsitouras (Eds.), AIP Melville, New York (2008), 155-158
C.J. Li, V. Demichelis, C. Dagnino: Finite-part integrals over polygons by an 8-node quadrilateral spline finite-element, BIT Numerical Mathematics, 50 (2010), 377-394
V. Demichelis, P. Sablonnière: Cubature rule associated with a discrete blending sum of quadratic spline quasi-interpolants, Journal of Computational and Applied Mathematics, 235 (2010), 174-185
C. Dagnino, V. Demichelis, A uniformly convergent sequence of spline quadratures for Cauchy principal value integrals, Journal of Numerical Analysis, Industrial and Applied Mathematics (JNAIAM), vol. 6, no. 3-4 (2011), 83-93
V. Demichelis, M. Sciarra, Martensen splines and finite-part integrals, Numerical Algorithms, DOI 10.1007/s11075-014-9921-1 (2014)
V. Demichelis, M. Sciarra, Smoothness and error bounds of Martensen splines, Journal of Computational and Applied Mathematics, 278 (2015), 90-100
DOI 10.1016/j.cam.2014.09.027
Pubblicazioni didattiche
V. Demichelis, A. Ziggioto, Lezioni di Biostatistica, Quaderni Didattici del Dipartimento di Matematica, Università di Torino, Quaderno n. 36 (2006)
http://www.dipmatematica.unito.it/html/allegati/quadernididattici/biostatistical.pdf
V. Demichelis, A. Ziggioto, Esercizi di Biostatistica, Quaderni Didattici del Dipartimento di Matematica, Università di Torino, Quaderno n. 37 (2006)
http://www.dipmatematica.unito.it/html/allegati/quadernididattici/biostatistica2.pdf
V. Demichelis, F. Roman, Lezioni di Ottimizzazione Numerica, https://fare.polito.it (2015)
List and description of invited lectures
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Office hours
Lunedì 10.30 - 12.30 c/o Dipartimento di Matematica "G. Peano"Via Carlo Alberto, 10 - 10123 Torino