Mutual gravitational potential, force, and torque of a homogeneous polyhedron and an extended body: an application to binary asteroids

DOI10.1007/S10569-017-9776-6zbMath1479.70077OpenAlexW2740916156MaRDI QIDQ1684369

Yue Wang, Yu Shi, Shi-Jie Xu

Publication date: 8 December 2017

Published in: Celestial Mechanics and Dynamical Astronomy (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10569-017-9776-6

zbMATH Keywords

binary asteroidsextended rigid bodyfull two-body problemgravitationally coupled orbit-attitude motionhomogeneous polyhedronmutual gravitational potential

Mathematics Subject Classification ID

Orbital mechanics (70M20)

Related Items (4)

Accelerating binary asteroid system propagation via nested interpolation method ⋮ Extended two-body problem for rotating rigid bodies ⋮ A finite element method for computational full two-body problem. I: The mutual potential and derivatives over bilinear tetrahedron elements ⋮ The planar two-body problem for spheroids and disks

Cites Work

• Unnamed Item
• Hamiltonian structures of dynamics of a gyrostat in a gravitational field
• The two-body interaction potential in the STF tensor formalism: an application to binary asteroids
• Mutual potential of homogeneous polyhedra
• Relative equilibria for general gravity fields in the sphere-restricted full 2-body problem
• The Newtonian potential of homogeneous polyhedra
• The Newtonian potential of a homogeneous cube
• The gravitational potential of a homogeneous polyhedron or don't cut corners
• Reduction, relative equilibria and potential in the two rigid bodies problem
• Exterior gravitation of a polyhedron derived and compared with harmonic and mascon gravitation representations of asteroid 4769 Castalia
• Mutual potential between two rigid bodies with arbitrary shapes and mass distributions
• Stability in the full two-body problem
• Figure-figure interaction between bodies having arbitrary shapes and mass distributions: a power series expansion approach
• Stability of the planar full 2-body problem
• Mutual gravitational potential and torque of solid bodies via inertia integrals
• Energy and stability in the full two body problem
• The mutual potential and gravitational torques of two bodies to fourth order
• Mutual gravitational potential ofN solid bodies
• Motion of a space station. I

This page was built for publication: Mutual gravitational potential, force, and torque of a homogeneous polyhedron and an extended body: an application to binary asteroids