In this paper a study of the equilibrium points of a rotating non-spherical asteroid is performed with special emphasis on the equilibria aligned with the longest axis of the body. These equilibrium points have the same spectral behaviour as the collinear Lagrange points of the Restricted Three Body Problem (RTBP), saddle-centres, and therefore unstable and stable invariant manifolds can be computed. The invariant manifolds of the equilibrium point or periodic orbits around it, which are fuel-free trajectories, can approach the surface of the asteroid, orbit around it for di�erent amounts of time, and even impact on it. This paper studies the dependence of the existence of fuel-free trajectories to the surface of the asteroid from t...
The problem of artificially changing the orbit of an asteroid to avoid possible future impacts is di...
The paper presents a strategy for trajectory design in the proximity of a binary asteroid pair. A no...
Restricted three-body problem is a special version of n-body problem where an infinitesimal mass is ...
In this paper a study of the equilibrium points of a rotating non-spherical asteroid is performed wi...
The study of the dynamical environment near an asteroid pair has become an extremely relevant topic ...
The smallest bodies of our Solar System, such as asteroids and comets, are characterised by very irr...
We studied the dynamical environment in the vicinity of the primary of the binary asteroid. The grav...
Abstract This paper studies the orbital dynamics of the potential of asteroid 22 Kalliope using obs...
In this paper, a method to capture near-Earth objects (NEOs) incorporating low-thrust propulsion int...
A way is described to find the initial conditions for the simplest three-dimensional periodic motio...
This study presents a study of equilibrium points, periodic orbits, stabilities, and manifolds in a ...
In this paper, a method to capture near-Earth objects (NEOs) incorporating low-thrust propulsion int...
This paper focuses on the capture of Near-Earth Asteroids (NEAs) in a neighbourhood of the $\mathrm{...
We study a simple model for an asteroid pair, namely a planar system consisting of a rigid body and ...
The relative motion about 4179 Toutatis is studied in order to investigate the feasibility of format...
The problem of artificially changing the orbit of an asteroid to avoid possible future impacts is di...
The paper presents a strategy for trajectory design in the proximity of a binary asteroid pair. A no...
Restricted three-body problem is a special version of n-body problem where an infinitesimal mass is ...
In this paper a study of the equilibrium points of a rotating non-spherical asteroid is performed wi...
The study of the dynamical environment near an asteroid pair has become an extremely relevant topic ...
The smallest bodies of our Solar System, such as asteroids and comets, are characterised by very irr...
We studied the dynamical environment in the vicinity of the primary of the binary asteroid. The grav...
Abstract This paper studies the orbital dynamics of the potential of asteroid 22 Kalliope using obs...
In this paper, a method to capture near-Earth objects (NEOs) incorporating low-thrust propulsion int...
A way is described to find the initial conditions for the simplest three-dimensional periodic motio...
This study presents a study of equilibrium points, periodic orbits, stabilities, and manifolds in a ...
In this paper, a method to capture near-Earth objects (NEOs) incorporating low-thrust propulsion int...
This paper focuses on the capture of Near-Earth Asteroids (NEAs) in a neighbourhood of the $\mathrm{...
We study a simple model for an asteroid pair, namely a planar system consisting of a rigid body and ...
The relative motion about 4179 Toutatis is studied in order to investigate the feasibility of format...
The problem of artificially changing the orbit of an asteroid to avoid possible future impacts is di...
The paper presents a strategy for trajectory design in the proximity of a binary asteroid pair. A no...
Restricted three-body problem is a special version of n-body problem where an infinitesimal mass is ...