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20112016
most citedA Wiener-Type Condition for Boundary Continuity of Quasi-Minima of Variational Integrals

7 citations · 8 across the 3 of their papers we have counts for

collaborators

5 papers

math.AP2016

Remarks on Local Boundedness and Local Hölder Continuity of Local Weak Solutions to Anisotropic -Laplacian Type Equations

Emmanuele DiBenedetto, Ugo Gianazza, Vincenzo Vespri

Locally bounded, local weak solutions to a special class of quasilinear, anisotropic, -Laplacian type elliptic equations, are shown to be locally Hölder continuous. Homogeneous…

math.AP2016★ 1 cited

Some Properties of DeGiorgi Classes

Emmanuele DiBenedetto, Ugo Gianazza

The DeGiorgi classes , defined in (1.1) below encompass, solutions of quasilinear elliptic equations with measurable coefficients as well as minima and Q-min…

math.AP2015★ 7 cited

A Wiener-Type Condition for Boundary Continuity of Quasi-Minima of Variational Integrals

Emmanuele DiBenedetto, Ugo Gianazza

A Wiener-type condition for the continuity at the boundary points of Q-minima, is established, in terms of the divergence of a suitable Wiener integral.

math.AP2013

Two Remarks on the Local Behavior of Solutions to Logarithmically Singular Diffusion Equations and its Porous-Medium Type Approximations

Emmanuele DiBenedetto, Ugo Gianazza, Naian Liao

For the logarithmically singular parabolic equation \[ u_t-Δ\ln u=0\qquad\text{weakly in}\ \ E\times(0,T], \] we establish a Harnack type estimate in the topology, and…

q-bio.MN2011

Identification of the key parameters in a mathematical model of PAR1-mediated signaling in endothelial cells

Leonardo Lenoci, Heidi E. Hamm, Emmanuele DiBenedetto

Biophysical models are often populated by a large number of input parameters that are difficult to predict or measure experimentally. The validity and robustness of a given model c…