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20182021
most citedConvergence of Natural -Means for the -Laplacian in the Heisenberg Group

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math.AP20211 cited

Convergence of Natural -Means for the -Laplacian in the Heisenberg Group

András Domokos, Juan J. Manfredi, Diego Ricciotti +1

In this paper we prove uniform convergence of approximations to -harmonic functions by using natural -mean operators on bounded domains of the Heisenberg group w…

math.AP2021

Schauder type estimates for degenerate Kolmogorov equations with Dini continuous coefficients

Sergio Polidoro, Annalaura Rebucci, Bianca Stroffolini

We study the regularity properties of the second order linear operator in : \begin{equation*} \mathscr{L} u := \sum_{j,k= 1}^{m} a_{jk}\partial_{x_j x_k}^2 u + \s…

math.AP2021

Partial regularity for minimizers of discontinuous quasiconvex integrals with general growth

Christopher Goodrich, Giovanni Scilla, Bianca Stroffolini

We prove the partial Hölder continuity for minimizers of quasiconvex functionals \[ \mathcal{F}({\bf u}) \colon =\int_Ω f(x,{\bf u},D{\bf u})\,\mathrm{d}x, \] where satisfies a…

math.AP2018

Minimizers of a Landau-de Gennes Energy with a Subquadratic Elastic Energy

Giacomo Canevari, Apala Majumdar, Bianca Stroffolini

We study a modified Landau-de Gennes model for nematic liquid crystals, where the elastic term is assumed to be of subquadratic growth in the gradient. We analyze the behaviour of…

math.AP2018

A boundary regularity result for minimizers of variational integrals with nonstandard growth

Miroslav Bulíček, Erika Maringová, Bianca Stroffolini +1

We prove global Lipschitz regularity for a wide class of convex variational integrals among all functions in with prescribed (sufficiently regular) boundary values, which…