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20162020
most citedA multi-species chemotaxis system: Lyapunov functionals, duality, critical mass

1 citations · 1 across the 3 of their papers we have counts for

collaborators

5 papers

math.AP2020

Nonlinear evolution problems with singular coefficients in the lower order terms

Fernando Farroni, Luigi Greco, Gioconda Moscariello +1

We consider a Cauchy Dirichlet problem for a quasilinear second order parabolic equation with lower order term driven by a singular coefficient. We establish an existence result to…

math.AP2020

Regularity results for local solutions to some anisotropic elliptic equations

Giuseppina di Blasio, Filomena Feo, Gabriella Zecca

In this paper we study a class of anisotropic equations with a lower order term whose coefficients lay in Marcinkiewicz spaces. We prove some regularity results for local solutions…

math.AP2020

Noncoercive quasilinear elliptic operators with singular lower order terms

Fernando Farroni, Luigi Greco, Gioconda Moscariello +1

We consider a family of quasilinear second order elliptic differential operators which are not coercive and are defined by functions in Marcinkiewicz spaces. We prove the existence…

math.AP20171 cited

A multi-species chemotaxis system: Lyapunov functionals, duality, critical mass

Nikos I. Kavallaris, Tonia Ricciardi, Gabriella Zecca

We introduce a multi-species chemotaxis type system admitting an arbitrarily large number of population species, all of which are attracted vs. repelled by a single chemical substa…

math.AP2016

Minimal blow-up masses and existence of solutions for an asymmetric sinh-Poisson equation

Tonia Ricciardi, Gabriella Zecca

For a sinh-Poisson type problem with asymmetric exponents of interest in hydrodynamic turbulence, we establish the optimal lower bounds for the blow-up masses. We apply this result…