New Phenomena in the Spatial Isosceles Three-Body Problem with Unequal Masses
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Publication:3462297
DOI10.1142/S0218127415501692zbMath1328.70005OpenAlexW2182277722MaRDI QIDQ3462297
Duokui Yan, Xingwei Hu, Tiancheng Ouyang, Rongchang Liu, Weize Mao
Publication date: 5 January 2016
Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218127415501692
Three-body problems (70F07) Equilibria and periodic trajectories for nonlinear problems in mechanics (70K42) Bifurcations and instability for nonlinear problems in mechanics (70K50)
Related Items (2)
Variational properties and linear stabilities of spatial isosceles orbits in the equal-mass three-body problem ⋮ New periodic orbits in the planar equal-mass five-body problem
Cites Work
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- Families of symmetric relative periodic orbits originating from the circular Euler solution in the isosceles three-body problem
- Existence and linear stability of the rhomboidal periodic orbit in the planar equal mass four-body problem
- Existence of the Broucke periodic orbit and its linear stability
- Periodic solutions with singularities in two dimensions in the \(n\)-body problem
- Hyperbolicity for symmetric periodic orbits in the isosceles three-body problem
- On the isosceles solutions of the three-body problem
- Existence and minimizing properties of retrograde orbits to the three-body problem with various choices of masses
- Action-minimizing periodic and quasi-periodic solutions in the \(n\)-body problem
- Removing collision singularities from action minimizers for the \(N\)-body problem with free boundaries
- Heteroclinic Phenomena in the Isosceles Three-Body Problem
- Braids in classical dynamics
- Families of Periodic Orbits for the Spatial Isosceles 3-Body Problem
- A remarkable periodic solution of the three-body problem in the case of equal masses
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