Pages that link to "Item:Q1941129"

The following pages link to Global bifurcation of planar and spatial periodic solutions from the polygonal relative equilibria for the \(n\)-body problem (Q1941129):

Displaying 16 items.

• A note on the relative equilibria bifurcations in the \((2N+1)\)-body problem (Q258117) (← links)
• Global bifurcation of planar and spatial periodic solutions in the restricted \(n\)-body problem (Q362677) (← links)
• Global bifurcation of polygonal relative equilibria for masses, vortices and dNLS oscillators (Q641004) (← links)
• Bifurcations of critical orbits of invariant potentials with applications to bifurcations of central configurations of the \(N\)-body problem (Q892267) (← links)
• Molecular chains interacting by Lennard-Jones and Coulomb forces (Q1641976) (← links)
• On variational and topological methods in nonlinear difference equations (Q1660088) (← links)
• Twisted \(\Gamma \times \mathbb T^n\)-equivariant degree with \(n\)-parameters: computational formulae and applications (Q1687157) (← links)
• Symmetries and choreographies in families that bifurcate from the polygonal relative equilibrium of the \(n\)-body problem (Q1785915) (← links)
• From the Lagrange polygon to the figure eight. I: Numerical evidence extending a conjecture of Marchal (Q2033679) (← links)
• Spatial relative equilibria and periodic solutions of the Coulomb \((n+1)\)-body problem (Q2052903) (← links)
• Braids of the \(N\)-body problem. II: Carousel solutions by cabling central configurations (Q2146307) (← links)
• Multiple periodic solutions for \(\Gamma\)-symmetric Newtonian systems (Q2404267) (← links)
• Torus knot choreographies in the n-body problem (Q5147943) (← links)
• Braids of the N-body problem I: cabling a body in a central configuration (Q5151464) (← links)
• Global bifurcation of travelling waves in discrete nonlinear Schrödinger equations (Q5243413) (← links)
• Computer assisted proofs for transverse collision and near collision orbits in the restricted three body problem (Q6155309) (← links)