activity
20202026
collaborators

7 papers

math.AP2026

On fractional semilinear wave equations in non-cylindrical domains

Mauro Bonafini, Van Phu Cuong Le, Riccardo Molinarolo

In this paper, we investigate a class of semilinear wave equations in non-cylindrical time-dependent domains, subject to exterior homogeneous Dirichlet conditions. Under mild regul…

math.AP2025

-convergence of the -Dirichlet energy for manifold-valued maps

Giacomo Canevari, Van Phu Cuong Le, Ramon Oliver-Bonafoux +1

We prove a -convergence result for the -Dirichlet energy functional defined on maps from a smooth bounded domain to , a -con…

math.AP2023

On stationary Navier-Stokes equations in the upper-half plane

Adrian D. Calderon, Van Le, Tuoc Phan

We study the incompressible stationary Navier-Stokes equations in the upper-half plane with homogeneous Dirichlet boundary condition and non-zero external forcing terms. Existence…

math.OC2023

Energy-minimizing torus-valued maps with prescribed singularities, Plateau's problem, and BV-lifting

Giacomo Canevari, Van Phu Cuong Le

In this paper, we investigate the relation between energy-minimizing torus-valued maps with prescribed singularities, the lifting problem for torus-valued maps in the space BV, and…

math.OC2021

Energy minimizing maps with prescribed singularities and Gilbert-Steiner optimal networks

Sisto Baldo, Van Phu Cuong Le, Annalisa Massaccesi +1

We investigate the relation between energy minimizing maps valued into spheres having topological singularities at given points and optimal networks connecting them (e.g. Steiner t…

math.AP2021

Weak solutions for nonlinear waves in adhesive phenomena

Mauro Bonafini, Van Phu Cuong Le

We discuss a notion of weak solution for a semilinear wave equation that models the interaction of an elastic body with a rigid substrate through an adhesive layer, relying on resu…