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20122022
most citedOn the logistic equation for the fractional p-Laplacian

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math.AP20211 cited

On the logistic equation for the fractional p-Laplacian

Antonio Iannizzotto, Sunra Mosconi, Nikolaos S. Papageorgiou

We consider a Dirichlet type problem for a nonlinear, nonlocal equation driven by the degenerate fractional p-Laplacian, with a logistic type reaction depending on a positive param…

math.AP2020

Parabolic Harnack estimates for anisotropic slow diffusion

Simone Ciani, Sunra Mosconi, Vincenzo Vespri

We prove a Harnack inequality for positive solutions of a parabolic equation with slow anisotropic spatial diffusion. After identifying its natural scalings, we reduce the problem…

math.AP2019

Sobolev versus Hölder minimizers for the degenerate fractional -Laplacian

Antonio Iannizzotto, Sunra Mosconi, Marco Squassina

We consider a nonlinear pseudo-differential equation driven by the fractional -Laplacian with and (degenerate case), under Dirichlet type conditi…

math.AP2019

Quantitative truncation estimates for fractional Hardy-Sobolev optimizers

S. A. Marano, S. Mosconi

The general stability problem of truncations for a family of functions concentrating mass at the origin is described and a concrete example in the framework of entire optimizers fo…

math.AP2019

On the Schrödinger-Poisson system with indefinite potential and -sublinear nonlinearity

Sunra J. N. Mosconi, Shibo Liu

We consider a class of stationary Schrödinger-Poisson systems with a general nonlinearity and coercive sign-changing potential so that the Schrödinger operator is…

math.AP2019

Harnack and pointwise estimates for degenerate or singular parabolic equations

F. G. Düzgün, S. Mosconi, V. Vespri

In this paper we give both an historical and technical overview of the theory of Harnack inequalities for nonlinear parabolic equations in divergence form. We start reviewing the e…