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math.AP2026
Local Lipschitz continuity for energy integrals under unified general growth of fast and slow type
Michela Eleuteri, Stefania Perrotta, Giulia Treu
We consider a class of anisotropic energy integrals including fast and slow growth under a unified approach, proving that the local minimizers are locally Lipschitz continuous.
math.AP2026
On the interplay between -growth and -dependence of the energy integrand: a limit case
M. Eleuteri, P. Marcellini, E. Mascolo +1
We establish the local Lipschitz regularity of the local minimizers of non autonomous integral funtionals of the form \[ \int_ΩF(x, Dz)\,dx, \] where is a bounded open set of $…