Artikkelit, joihin on yleisen käytön mandaatti - carozza menitaLisätietoja
Ei saatavilla missään: 6
ON THE VALIDITY OF THE EULER-LAGRANGE SYSTEM.
M Carozza, J Kristensen, AP di Napoli
Communications on Pure & Applied Analysis 14 (1), 2015
Mandaatit: UK Engineering and Physical Sciences Research Council
A boundedness result for minimizers of some polyconvex integrals
M Carozza, H Gao, R Giova, F Leonetti
Journal of Optimization Theory and Applications 178, 699-725, 2018
Mandaatit: National Natural Science Foundation of China, Government of Italy
Smooth approximation of Orlicz-Sobolev maps between manifolds
M Carozza, A Cianchi
Potential Analysis 45, 557-578, 2016
Mandaatit: Government of Italy
Convex components
M Carozza, F Giannetti, F Leonetti, AP di Napoli
Communications in Contemporary Mathematics 21 (06), 1850036, 2019
Mandaatit: Government of Italy
Estimates for minimizers of some relaxed polyconvex functionals
M Carozza, L Esposito, F Leonetti
Nonlinear Analysis 209, 112334, 2021
Mandaatit: Government of Italy
On the continuity of weakly monotone functions
M Carozza, A Cianchi
Nonlinear Analysis 177, 238-253, 2018
Mandaatit: Government of Italy
Saatavilla jossain: 5
Pointwise bounds for minimizers of some anisotropic functionals
M Carozza, F Giannetti, F Leonetti, AP di Napoli
Nonlinear Analysis 177, 254-269, 2018
Mandaatit: Government of Italy
Regularity results for an optimal design problem with quasiconvex bulk energies
M Carozza, I Fonseca, A Passarelli di Napoli
Calculus of Variations and Partial Differential Equations 57, 1-34, 2018
Mandaatit: US National Science Foundation, Government of Italy
Bi-Sobolev mappings and Kp-distortions in the plane
M Carozza, F Giannetti, AP di Napoli, C Sbordone, R Schiattarella
Journal of Mathematical Analysis and Applications 457 (2), 1232-1246, 2018
Mandaatit: Government of Italy
Continuity properties of weakly monotone Orlicz–Sobolev functions
M Carozza, A Cianchi
Advances in Calculus of Variations 14 (1), 107-126, 2021
Mandaatit: Government of Italy
Measure and integration--a sharp quantitative estimate for the surface areas of convex sets in [R. sup. 3]
M Carozza, F Giannetti, V Cintia, F Leonetti, AP di Napoli
Rendiconti Lincei-Matematica E Applicazioni 27 (3), 237-244, 2016
Mandaatit: Government of Italy
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