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20212026
most citedHigher differentiability results in the scale of Besov spaces to a class of double-phase obstacle problems

1 citations · 1 across the 6 of their papers we have counts for

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7 papers

math.AP2026

A variational approach to Ornstein-Uhlenbeck evolution equations and obstacle problems

Erica Ipocoana, Annalaura Rebucci

We develop a variational formulation of the Ornstein-Uhlenbeck evolution equation based on a Gaussian divergence structure, in which the drift term is absorbed into the first varia…

math.AP2025

An Allen-Cahn tumor growth model with temperature

Stefania Gatti, Erica Ipocoana, Alain Miranville

In this paper, we propose a new non-isothermal Allen-Cahn (Ginzburg-Landau) model for tumor growth. After deriving it using a microforces approach, we study its well-posedness. In…

math.AP2024

Regularity results for Hölder minimizers to functionals with non-standard growth

Antonio Giuseppe Grimaldi, Erica Ipocoana

We study the regularity properties of Hölder continuous minimizers to non-autonomous functionals satisfying -growth conditions, under Besov assumptions on the coefficients.…

math.AP2022★ 1 cited

Higher differentiability results in the scale of Besov spaces to a class of double-phase obstacle problems

Antonio Giuseppe Grimaldi, Erica Ipocoana

We study the higher fractional differentiability properties of the gradient of the solutions to variational obstacle problems of the form \begin{gather*} \min \biggl\{ \int_Ω F(x,w…

math.AP2021

Higher fractional differentiability for solutions to a class of obstacle problems with non-standard growth conditions

Antonio Giuseppe Grimaldi, Erica Ipocoana

We here establish the higher fractional differentiability for solutions to a class of obstacle problems with non-standard growth conditions. We deal with the case in which the solu…

math.AP2021

Pointwise estimates for degenerate Kolmogorov equations with -source term

Erica Ipocoana, Annalaura Rebucci

The aim of this paper is to establish new pointwise regularity results for solutions to degenerate second order partial differential equations with a Kolmogorov-type operator of th…

math.AP2021

On a non-isothermal Cahn-Hilliard model for tumor growth

Erica Ipocoana

We introduce here a new diffuse interface thermodynamically consistent non-isothermal model for tumor growth in presence of a nutrient in a domain . In parti…