Marco Fenucci

collaborators

2 papers

math-ph2022

Local minimality properties of circular motions in $1/ r^{α}$ potentials and of the figure-eight solution of the 3-body problem

Marco Fenucci

We first take into account variational problems with periodic boundary conditions, and briefly recall some sufficient conditions for a periodic solution of the Euler-Lagrange equat…

math.DS2020

Bifurcations of balanced configurations for the Newtonian $n$ -body problem in $R^{4}$

Luca Asselle, Marco Fenucci, Alessandro Portaluri

For the gravitational $n$ -body problem, the simplest motions are provided by those rigid motions in which each body moves along a Keplerian orbit and the shape of the system is a c…

Local minimality properties of circular motions in 1/rα potentials and of the figure-eight solution of the 3-body problem

Bifurcations of balanced configurations for the Newtonian n-body problem in R4

Local minimality properties of circular motions in $1/ r^{α}$ potentials and of the figure-eight solution of the 3-body problem

Bifurcations of balanced configurations for the Newtonian $n$ -body problem in $R^{4}$