activity
20122026
most citedAn energy constrained method for the existence of layered type solutions of NLS equations

7 citations · 8 across the 4 of their papers we have counts for

collaborators

5 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 -growth kinetic term and potential . 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 for a general class of potentials . Assuming that a given sublevel se…

math.AP2013★ 1 cited

Multiplicity of layered solutions for Allen-Cahn systems with symmetric double well potential

Francesca G. Alessio, Piero Montecchiari

We study the existence of solutions for the semilinear elliptic systems \begin{equation}\label{eq:abs} -Δu(x,y,z)+\nabla W(u(x,y,z))=0, \end{equation} where $W:…

math.AP2012★ 7 cited

An energy constrained method for the existence of layered type solutions of NLS equations

Francesca Alessio, Piero Montecchiari

We study the existence of positive solutions on to semilinear elliptic equation where and is modeled on the power case . Deno…