P. Montecchiari

collaborators

3 papers

math.AP2026

Prescribed--Energy Connecting Orbits for Quasilinear Conservative Systems

Renan J. S. Isneri, Piero Montecchiari

We consider quasilinear conservative systems \[ (ϕ(|\dot q|)\dot q)'=\nabla V(q), \qquad q\in\R^{N}, \] with $Φ$ -growth kinetic term and potential $V \in C^{1} (R^{N}; R)$ . Assuming…

math.AP2024

Uniqueness of Heteroclinic Solutions in a Class of Autonomous Quasilinear ODE Problems

Claudianor O. Alves, Renan J. S. Isneri, Piero Montecchiari

In this paper, we prove the existence, uniqueness and qualitative properties of heteroclinic solution for a class of autonomous quasilinear ordinary differential equations of the A…

math.DS2019

Prescribed energy connecting orbits for gradient systems

Francesca Alessio, Piero Montecchiari, Andres Zuniga

We are concerned with conservative systems $q ¨ = \nabla V (q), q \in R^{N}$ for a general class of potentials $V \in C^{1} (R^{N})$ . Assuming that a given sublevel se…