Blow-up, homotopy and existence for periodic solutions of the planar three-body problem
DOI10.1007/978-3-319-71428-8_2zbMATH Open1430.37106OpenAlexW2789895173MaRDI QIDQ1729659
Publication date: 28 February 2019
Full work available at URL: https://doi.org/10.1007/978-3-319-71428-8_2
Differential geometric methods (tensors, connections, symplectic, Poisson, contact, Riemannian, nonholonomic, etc.) for problems in mechanics (70G45) Dynamical systems in classical and celestial mechanics (37N05) (n)-body problems (70F10) Periodic and almost periodic solutions for problems in Hamiltonian and Lagrangian mechanics (70H12) Collisions in celestial mechanics, regularization (70F16) Topological and differential topological methods for problems in mechanics (70G40) Generalized coordinates; event, impulse-energy, configuration, state, or phase space for problems in mechanics (70G10)
Recommendations
- Title not available (Why is that?) 👍 👎
- Title not available (Why is that?) 👍 👎
- Title not available (Why is that?) 👍 👎
- Non-collision periodic solutions of the N-body system 👍 👎
- Geometrical themes inspired by the N-body problem. Lecture notes given at the 7th mini-meeting on differential geometry, Center for Research in Mathematics (CIMAT), Guanajuato, México, February 17--19, 2015 👍 👎
- Existence of either a periodic collisional orbit or infinitely many consecutive collision orbits in the planar circular restricted three-body problem 👍 👎
- A variational characterization of the Lagrangian solutions of the three-body problem 👍 👎
- The topology of the planar three-body problem with zero total angular momentum and the existence of periodic orbits 👍 👎
- TheN-body problem, the braid group, and action-minimizing periodic solutions 👍 👎
- Realizing all reduced syzygy sequences in the planar three-body problem 👍 👎
This page was built for publication: Blow-up, homotopy and existence for periodic solutions of the planar three-body problem
Report a bug (only for logged in users!)Click here to report a bug for this page (MaRDI item Q1729659)
