activity
20142023
most citedA singular limit problem for the Kudryashov-Sinelshchikov equation

3 citations · 6 across the 10 of their papers we have counts for

collaborators

11 papers

math.AP2024

Feedback stabilization for entropy solutions of a 2x2 hyperbolic system of conservation laws at a junction

Giuseppe Maria Coclite, Nicola De Nitti, Mauro Garavello +1

We consider the p-system in Eulerian coordinates on a star-shaped network. Under suitable transmission conditions at the junction and dissipative boundary conditions in the exterio…

math.AP2023

Exponential convergence to steady-states for trajectories of a damped dynamical system modelling adhesive strings

Giuseppe Maria Coclite, Nicola De Nitti, Francesco Maddalena +2

We study the global well-posedness and asymptotic behavior for a semilinear damped wave equation with Neumann boundary conditions, modelling a one-dimensional linearly elastic body…

math.AP20231 cited

Ole\uınik-type estimates for nonlocal conservation laws and applications to the nonlocal-to-local limit

Giuseppe Maria Coclite, Maria Colombo, Gianluca Crippa +5

We consider a class of nonlocal conservation laws with exponential kernel and prove that quantities involving the nonlocal term $W:=\mathbb{1}_{(-\infty,0]}(\cdot)\exp(\cdot) \ast…

math.AP20231 cited

Dispersive effects in two- and three-dimensional peridynamics

Alessandro Coclite, Giuseppe Maria Coclite, Giuseppe Fanizza +1

In this paper we study the dispersive properties related to a model of peridynamic evolution, governed by a non local initial value problem, in the cases of two and three spatial d…

math.AP20151 cited

A singular limit problem for the Rosenau-Korteweg-de Vries-regulared long wave and Rosenau-korteweg-de Viers equation

G. M. Coclite, L. di Ruvo

We consider the Rosenau-Korteweg-de Vries-regularized long wave and Rosenau- Korteweg-de Vries equations, which contain nonlinear dispersive effects. We prove that, as the diffusio…

math.AP2014

A singular limit problem for the Ibragimov-Shabat equation

G. M. Coclite, L. di Ruvo

We consider the Ibragimov-Shabat equation, which contains nonlinear dispersive effects. We prove that as the diffusion parameter tends to zero, the solutions of the dispersive equa…