Giulio Schimperna

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Elisabetta RoccaFull Professor at the University of PaviaVerified email at unipv.it
Maurizio GrasselliProfessor, Politecnico di MilanoVerified email at polimi.it
Alain MiranvilleProfesseur de Mathématiques Appliquées, Université de PoitiersVerified email at univ-poitiers.fr
Antonio SegattiDepartment of Mathematics, University of PaviaVerified email at unipv.it
Ulisse StefanelliUniversity of ViennaVerified email at univie.ac.at
Elena BonettiUniversity of MilanVerified email at unimi.it
Sergey ZelikUniversity of SurreyVerified email at surrey.ac.uk
Pierluigi ColliProfessor of Mathematical Analysis, University of PaviaVerified email at unipv.it
Arghir Dani ZarnescuBCAM, Basque Center for Applied Mathematics and "Simion Stoilow" Institute of the Romanian AcademyVerified email at bcamath.org
Michela EleuteriUniversity of Modena and Reggio EmiliaVerified email at unimore.it
Mimi DaiUniversity of Illinois at ChicagoVerified email at uic.edu
Kei Fong LamAssistant Professor, Hong Kong Baptist UniversityVerified email at hkbu.edu.hk
Gisèle Ruiz GoldsteinProfessor of Mathematical Sciences, University of MemphisVerified email at memphis.edu
Giuseppe SavaréProfessor of Mathematical Analysis, Department of Decisoion Sciences, Bocconi UniversityVerified email at unibocconi.it
Riccarda RossiRicercatore di analisi matematicaVerified email at unibs.it
Jean-François ScheidUniversité de Lorraine, Institut Elie Cartan de LorraineVerified email at univ-lorraine.fr
Robert LasarzikPostDoc WIAS BerlinVerified email at wias-berlin.de
Danielle HilhorstResearch Director at CNRSVerified email at math.u-psud.fr
Gianluca FavreUniversity of L'AquilaVerified email at univaq.it
Hao WuSchool of Mathematical Sciences, Fudan UniversityVerified email at fudan.edu.cn

Giulio Schimperna

Department of Mathematics, University of Pavia

Verified email at unipv.it - Homepage

Partial differential equations


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On the Cahn-Hilliard equation with irregular potentials and dynamic boundary conditions G Gilardi, A Miranville, G Schimperna Communications on Pure & Applied Analysis 8 (3), 881, 2009	134	2009
Analysis of a phase-field model for two-phase compressible fluids E Feireisl, H Petzeltová, E Rocca, G Schimperna Mathematical Models and Methods in Applied Sciences 20 (07), 1129-1160, 2010	113	2010
Local existence for Frémond’s model of damage in elastic materials E Bonetti, G Schimperna Continuum Mechanics and Thermodynamics 16 (4), 319-335, 2004	102	2004
Fractional Cahn-Hilliard, Allen-Cahn and porous medium equations G Akagi, G Schimperna, A Segatti Journal of Differential Equations 261 (6), 2935-2985, 2016	90	2016
On the 2D Cahn-Hilliard equation with inertial term M Grasselli, G Schimperna, S Zelik Communications in Partial Differential Equations 34 (2), 137-170, 2009	87	2009
Long time behavior of solutions to the Caginalp system with singular potential H Petzeltová, M Grasselli, G Schimperna Zeitschrift für Analysis und ihre Anwendungen 25 (1), 51-72, 2006	75	2006
A Cahn–Hilliard model in a domain with non-permeable walls GR Goldstein, A Miranville, G Schimperna Physica D: Nonlinear Phenomena 240 (8), 754-766, 2011	73	2011
On a doubly nonlinear model for the evolution of damaging in viscoelastic materials E Bonetti, G Schimperna, A Segatti Journal of Differential Equations 218 (1), 91-116, 2005	73	2005
Long time behavior of the Cahn-Hilliard equation with irregular potentials and dynamic boundary conditions G Gilardi, A Miranville, G Schimperna Chinese Annals of Mathematics, Series B 31 (5), 679-712, 2010	69	2010
A new approach to non-isothermal models for nematic liquid crystals E Feireisl, M Frémond, E Rocca, G Schimperna Archive for Rational Mechanics and Analysis 205 (2), 651-672, 2012	68	2012
Analysis of a diffuse interface model of multispecies tumor growth M Dai, E Feireisl, E Rocca, G Schimperna, ME Schonbek Nonlinearity 30 (4), 1639, 2017	64	2017
Asymptotic behavior of a nonisothermal viscous Cahn–Hilliard equation with inertial term M Grasselli, H Petzeltová, G Schimperna Journal of Differential Equations 239 (1), 38-60, 2007	59	2007
On the 3D Cahn-Hilliard equation with inertial term M Grasselli, G Schimperna, A Segatti, S Zelik Journal of Evolution Equations 9 (2), 371-404, 2009	58	2009
The Caginalp phase-field system with coupled dynamic boundary conditions and singular potentials M Grasselli, A Miranville, G Schimperna Discrete & Continuous Dynamical Systems 28 (1), 67, 2010	56	2010
On a model for phase separation in binary alloys driven by mechanical effects E Bonetti, P Colli, W Dreyer, G Gilardi, G Schimperna, J Sprekels Physica D: Nonlinear Phenomena 165 (1-2), 48-65, 2002	56	2002
On a non-isothermal model for nematic liquid crystals E Feireisl, E Rocca, G Schimperna Nonlinearity 24 (1), 243, 2010	55	2010
Universal attractor for some singular phase transition systems E Rocca, G Schimperna Physica D: Nonlinear Phenomena 192 (3-4), 279-307, 2004	51	2004
On a multi-species Cahn-Hilliard-Darcy tumor growth model with singular potentials S Frigeri, KF Lam, E Rocca, G Schimperna arXiv preprint arXiv:1709.01469, 2017	49	2017
Evolution of non-isothermal Landau-de Gennes nematic liquid crystals flows with singular potential E Feireisl, E Rocca, G Schimperna, A Zarnescu Commun. Math. Sci. 12 (2014), no. 2, 317-343., 2012	49	2012
Global existence for a class of generalized systems for irreversible phase changes P Colli, F Luterotti, G Schimperna, U Stefanelli Nonlinear Differential Equations and Applications NoDEA 9 (3), 255-276, 2002	49	2002

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