4 citations · 4 across the 4 of their papers we have counts for
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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.
Local Lipschitz continuity of the minimizers of nonuniformly convex functionals under the Lower Bounded Slope Condition
Flavia Giannetti, Giulia Treu
We prove the local Lipschitz regularity of the minimizers of functionals of the form \[ \mathcal I(u)=\int_Ωf(\nabla u(x))+g(x)u(x)\,dx\qquad u\inϕ+W^{1,1}_0(Ω) \] where is bou…
Local Lipschitz continuity for energy integrals with slow growth and lower order terms
Michela Eleuteri, Stefania Perrotta, Giulia Treu
We consider integral functionals with slow growth and explicit dependence on u of the lagrangian; this includes many relevant examples, as, for instance, in elastoplastic torsion p…
Lipschitz minimizers for a class of integral functionals under the bounded slope condition
Sebastiano Don, Luca Lussardi, Andrea Pinamonti +1
We consider the functional where is convex and and we study the minimizers in of the as…