Emilio Acerbi
[acerbi]
Full Professor, Dip. Mat. Univ. Parma
Email: emilio.acerbi AT unipr.it
Home-page: http://calcvar.unipr.it
Available papers (15):
[plain text]- E. Acerbi - C. N. Chen - Y. S. Choi (Submitted Paper)
Bifurcation for a sharp interface generation problem (2024) - E. Acerbi (Riv. Mat. Univ. Parma (N.S.))
Stable periodic configurations in nonlocal sharp interface models (2023) - E. Acerbi - C. N. Chen - Y. S. Choi (SIAM J. Math. Anal.)
Stability of lamellar configurations in a nonlocal sharp interface model (2022) - E. Acerbi - C. N. Chen - Y. S. Choi (Nonlinear Analysis)
Minimal lamellar structures in a periodic FitzHugh-Nagumo system (2020) - E. Acerbi - N. Fusco - V. Julin - M. Morini (Journal of Differential Geometry)
Nonlinear stability results for the modified Mullins-Sekerka and the surface diffusion flow (2019) - E. Acerbi - D. Mucci (Milan J. Math.)
Curvature-dependent energies (2017) - E. Acerbi - D. Mucci (Nonlinear Analysis)
Curvature-dependent energies: the elastic case (2017) - E. Acerbi - D. Mucci (Proc. Roy. Soc. Edinburgh Sect. A)
Curvature-dependent energies: a geometric and analytical approach (2017) - E. Acerbi - D. Mucci (Annales de l'Institut Henri Poincaré / Analyse non linéaire)
Graphs of maps between manifolds in trace spaces and with vanishing mean oscillation (2014) - E. Acerbi - N. Fusco - M. Morini (Communications in Mathematical Physics)
Minimality via second variation for a nonlocal isoperimetric problem (2013) - E. Acerbi - G. Crippa - D. Mucci (ESAIM: Control, Optimisation and Calculus of Variations)
A variational problem for couples of functions and multifunctions with interaction between leaves (2012) - E. Acerbi - G. Bouchitté (Accepted Paper: Ann. Inst. H. Poincaré Anal. Non Linéaire)
A General Class of Phase Transition Models with Weighted Interface Energy (2007) - E. Acerbi - G. Bouchitté - I. Fonseca (Ann. Inst. H. Poincaré Anal. Non Linéaire )
Relaxation of convex functionals: the gap problem (2003) - E. Acerbi - G. Buttazzo - F. Prinari (J. Convex Anal.)
The class of functionals which can be represented by a supremum (2002) - E. Acerbi (Progr. Nonlinear Differential Equations Appl.)
A model for mixtures of micromagnetic materials allowing existence and regularity (2002)
Speaker:
- 20 jun 2022 - 24 jun 2022: Variational Challenges in Materials Science and Imaging
- 4 oct 2016 - 7 oct 2016: Lecce Conference in Calculus of Variations and Partial Differential Equation - CDV2016
Organizer:
- 15 mar 2018 - 15 mar 2018: Recent advances in the Calculus of Variations and PDEs