Susanna Terracini

activity

20142026

most citedExtremality conditions and regularity of solutions to optimal partition problems involving Laplacian eigenvalues

23 citations · 23 across the 4 of their papers we have counts for

collaborators

4 papers

math.DS2026

Expansive solutions and the boundary at infinity for the homogeneous $N$ -body problem

Diego Berti, Davide Polimeni, Susanna Terracini

We investigate expansive solutions of the $N$ -body problem in $R^{d}$ ( $d \geq 2$ ) driven by homogeneous Newtonian potentials of degree $- α$ . We establish the existence of half…

math.DS2025

On the regularity of solutions to the Hamilton-Jacobi equations for the N-body problem

Diego Berti, Davide Polimeni, Susanna Terracini

We prove that certain suitably renormalized value functions associated with the $d$ -dimensional ( $d \geq 2$ ) $N$ -body problem corresponding to different limiting shapes of expanding…

math.DS2023

On the existence of minimal expansive solutions to the $N$ -body problem

Davide Polimeni, Susanna Terracini

We deal, for the classical $N$ -body problem, with the existence of action minimizing half entire expansive solutions with prescribed asymptotic direction and initial configuration…

math.AP2014★ 23 cited

Extremality conditions and regularity of solutions to optimal partition problems involving Laplacian eigenvalues

Miguel Ramos, Hugo Tavares, Susanna Terracini

Let $Ω \subset R^{N}$ be an open bounded domain and $m \in N$ . Given $k_{1}, \dots, k_{m} \in N$ , we consider a wide class of optimal partition problems involving…

Expansive solutions and the boundary at infinity for the homogeneous N-body problem

On the regularity of solutions to the Hamilton-Jacobi equations for the N-body problem

On the existence of minimal expansive solutions to the N-body problem

Extremality conditions and regularity of solutions to optimal partition problems involving Laplacian eigenvalues

Expansive solutions and the boundary at infinity for the homogeneous $N$ -body problem

On the existence of minimal expansive solutions to the $N$ -body problem