Symbolic methods for studying the equilibrium orientations of a system of two connected bodies in a circular orbit
From MaRDI portal
Publication:2142972
DOI10.1134/S0361768822020050zbMath1496.70005MaRDI QIDQ2142972
Sergey A. Gutnik, Vasily A. Sarychev
Publication date: 30 May 2022
Published in: Programming and Computer Software (Search for Journal in Brave)
Related Items (3)
Research into the dynamics of a system of two connected bodies moving in the plane of a circular orbit by applying computer algebra methods ⋮ Investigation of the influence of constant torque on equilibrium orientations of a satellite moving in a circular orbit with the use of computer algebra methods ⋮ Investigation of the dynamics of two connected bodies in the plane of a circular orbit using computer algebra methods
Cites Work
- Unnamed Item
- Symbolic calculations in studying the problem of three bodies with variable masses
- Symbolic-numerical methods of studying equilibrium positions of a gyrostat satellite
- Symbolic-analytic methods for studying equilibrium orientations of a satellite on a circular orbit
- Symbolic computations of the equilibrium orientations of a system of two connected bodies moving on a circular orbit around the Earth
- Symbolic investigation of the dynamics of a system of two connected bodies moving along a circular orbit
- Application of computer algebra methods to investigation of stationary motions of a system of two connected bodies moving in a circular orbit
- Application of computer algebra methods for investigation of stationary motions of a gyrostat satellite
- Investigation of the restricted problem of three bodies of variable masses using computer algebra
- Parameterization of a set determined by the generalized discriminant of a polynomial
- Computation of the resonance set of a polynomial under constraints on its coefficients
- Application of computer algebra methods to investigate the dynamics of the system of two connected bodies moving along a circular orbit
- Applications of computer algebra in the study of the two-planet problem of three bodies with variable masses
- Bifurcations of periodic solutions of a Hamiltonian system with a discrete symmetry group
- Parameterization of the discriminant set of a polynomial
This page was built for publication: Symbolic methods for studying the equilibrium orientations of a system of two connected bodies in a circular orbit