Iuliu Sorin Pop

https://www.uhasselt.be/UH/Computational-Mathematics/Members-of-the-research-group/Homepage-of-Iuliu-Sorin-Pop.html

Hasselt University, Hasselt, .

E-mail: trimite un mesaj.

Pagina web a instituţiei: www.uhasselt.be
Pagina web personala: http://www.win.tue.nl/~pop

Urmareste linkul ResearcherID pentru toate articolele cercetatorului: E-1895-2011. Tabelul detaliat al articolelor este in josul paginii.

Nascut(a) in: 1969

Interese: analiza matematica, analiza numerica, modelare matematica, curgeri reactive in medii poroase

Detalii:
https://www.uhasselt.be/UH/Computational-Mathematics/Members-of-the-research-group/Homepage-of-Iuliu-Sorin-Pop.html

Details:
https://www.uhasselt.be/UH/Computational-Mathematics/Members-of-the-research-group/Homepage-of-Iuliu-Sorin-Pop.html

Publicații selectate:

* I.S. Pop, J. Niessner , C.J. van Duijn and S.M. Hassanizadeh , Horizontal redistribution of fluids in a porous medium: the role of interfacial area in modeling hysteresis, Adv. Water Resour., 32, 2009.

* C. Cuesta, I.S. Pop, Numerical schemes for a pseudo-parabolic Burgers equation: discontinuous data and long-time behaviour, J. Comput. Appl. Math., 224, 2009.

* C.J. van Duijn, A. Mikelic, I.S. Pop and C. Rosier , Effective dispersion equations for reactive flows with dominant Peclet and Damkohler numbers, Acedemic Press, Elsevier, G.B. Marin, D. H. West, G. Yablonsky, Advances in Chemical Engineering, 34, 2008.

* T.L. van Noorden, I.S. Pop, A Stefan problem modelling dissolution and precipitation in porous media, IMA J. Appl. Math., Vol. 73, 2008.

* F.A. Radu, I.S. Pop, P. Knabner, Error estimates for a mixed finite element discretization of some degenerate parabolic equations, Numer. Math., Vol 109, 2008.

* V.M. Devigne, I.S. Pop, C.J. van Duijn, T. Clopeau, A numerical scheme for the pore scale simulation of crystal dissolution and precipitation in porous media, SIAM J. Numer. Anal., Vol. 46, 2008.

* C. J. van Duijn, H. Eichel , R. Helmig, I. S. Pop, Effective Two-Phase Flow Models Including Trapping Effects at the Micro Scale, Springer-Verlag Heidelberg, L.L. Bonilla, M. Moscoso, G. Platero, J.M. Vega, Progress in Industrial Mathematics at ECMI 2006, Mathematics in Industry, 12, 2008.

* T.L. van Noorden, I.S. Pop, M. Roeger, Crystal dissolution and precipitation in porous media: L1-contraction and uniqueness, Discrete Contin. Dyn. Syst., suppl., 2007.

* C.J. van Duijn, H. Eichel, R. Helmig, I.S. Pop, Effective equations for two-phase flow in porous media: the effect of trapping at the micro scale, Transp. Porous Med., 69, 2007.

* C.J. van Duijn, L.A. Peletier, I.S. Pop, A new class of entropy solutions of the Buckley-Leverett equation, SIAM J. Math. Anal., 39, 2007.

* F.A. Radu, I.S. Pop, P. Knabner, Newton Type Methods for the Mixed Finite Element Discretization of Some Degenerate Parabolic Equations, Springer-Verlag Heidelberg, A. Bermudez de Castro, D. Gomez, P. Quintela, P. Salgado, Numerical Mathematics and Advanced Applications, 2006.

* I.S. Pop, V.M. Devigne, C.J. van Duijn, T. Clopeau, A Numerical Scheme for the Micro Scale Dissolution and Precipitation in Porous Media, Springer-Verlag Heidelberg, A. Bermudez de Castro, D. Gomez, P. Quintela, P. Salgado, Numerical Mathematics and Advanced Applications, 2006.

* C.M. Cuesta, C.J. van Duijn, I.S. Pop, Non-classical shocks for the Buckley-Leverett equation: degenerate pseudo-parabolic regularisation, Springer-Verlag Heidelberg, A. Di Bucchianico, R.M.M. Mattheij, M. A. Peletier, Progress in Industrial Mathematics at ECMI 2004, Mathematics in Industry, 8, 2006.

* I.S. Pop, Numerical schemes for degenerate parabolic problems, Springer-Verlag Heidelberg, A. Di Bucchianico, R.M.M. Mattheij, M. A. Peletier, Progress in Industrial Mathematics at ECMI 2004, Mathematics in Industry, 8, 2006.

* C.J. van Duijn, I.S. Pop, A Microscopic Description of Crystal Dissolution and Precipitation, Springer-Verlag Heidelberg, J.M. Huyghe, P.A.C. Raats, S.C. Cowin, IUTAM Symposium on Physicochemical and Electromechanical Interactions in Porous Media, Solid Mechanics and Its Application, 125, 2006.

* F.A. Radu, I.S. Pop, P. Knabner, Order of convergence estimates for an Euler implicit, mixed finite element discretization of Richards' equation, SIAM J. Numer. Anal., Vol. 42, 2004.

* C.J. van Duijn, I.S. Pop, Crystal dissolution and precipitation in porous media: pore scale analysis, Walter de Gruyter, J. Reine Angew. Math., 577, 2004.

* I.S. Pop, F. Radu, P. Knabner, Mixed finite elements for the Richards' equation: linearization procedure, Journal of Computational and Applied Mathematics, 168 (1-2), 2004.

* Iuliu Sorin Pop, Analysis of a discretization method for the Richards' equation, Springer-Verlag Heidelberg, W. Wendland, M. Efendiev, Analysis and Simulation of Multifield Problems (Lecture Notes in Applied and Computational Mechanics), 12, 2003.

* C.J. van Duijn, A. Mikelic, I.S. Pop, Effective Buckley-Leverett Equations by Homogenization, Springer-Verlag Heidelberg, M. Anile, V. Capasso, A. Greco, Progress in Industrial Mathematics at ECMI 2000, 2002.

* I.S. Pop, Error estimates for a time discretization method for the Richards' equation, Computational Geosciences, 6(2), 2002.

* C.J. van Duijn, A. Mikelic, I.S. Pop, Effective equations for two-phase flow with trapping on the micro scale, SIAM J. Appl. Math., 62(5), 2002.

* I.S. Pop, W.A. Yong, A numerical approach to degenerate parabolic equations, Numerische Mathematik, 92(2), 2002.