An integrable case of a rotational motion analogous to that of Lagrange and Poisson for a gyrostat in a Newtonian force field
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Publication:1804300
DOI10.1007/BF00691900zbMath0852.70007MaRDI QIDQ1804300
Publication date: 11 May 1995
Published in: Celestial Mechanics and Dynamical Astronomy (Search for Journal in Brave)
Related Items (7)
On sufficient conditions of stability of the permanent rotations of a heavy triaxial gyrostat ⋮ Integrable cases in the dynamics of axial gyrostats and adiabatic invariants ⋮ Regimes of regular and chaotic motion of gyrostats in the central gravity field ⋮ Fast computation of complete elliptic integrals and Jacobian elliptic functions ⋮ Stability of the permanent rotations of an asymmetric gyrostat in a uniform Newtonian field ⋮ CHAOS IN THE REORIENTATION PROCESS OF A DUAL-SPIN SPACECRAFT WITH TIME-DEPENDENT MOMENTS OF INERTIA ⋮ On the motion of a gyro in the presence of a Newtonian force field and applied moments
Cites Work
- Unnamed Item
- Periodic motions of a gyrostat with a fixed point in a Newtonian field
- About the problem of motion of n gyrostats: I. The first integrals
- The General Problem of the Motion of Coupled Rigid Bodies about a Fixed Point
- On the algebraic and single-valued integrals in the problem of motion of a rigid body in the newtonian force field
- On algebraic integrals in the problem of motion of a heavy gyrostat fixed at one point
- On the theorem of poincare concerning a motion of a rigid body in a newtonian force field
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