Pages that link to "Item:Q362629"

The following pages link to Periodic solutions with alternating singularities in the collinear four-body problem (Q362629):

Displaying 18 items.

• Schubart solutions in the charged collinear three-body problem (Q300368) (← links)
• Existence and stability of symmetric periodic simultaneous binary collision orbits in the planar pairwise symmetric four-body problem (Q362686) (← links)
• Families of double symmetric ``Schubart-like'' periodic orbits (Q399970) (← links)
• On the existence of doubly symmetric ``Schubart-like'' periodic orbits (Q414746) (← links)
• Schubart-like orbits in the Newtonian collinear four-body problem: a variational proof (Q414784) (← links)
• Linear stability analysis of symmetric periodic simultaneous binary collision orbits in the planar pairwise symmetric four-body problem (Q429270) (← links)
• Stability of the rhomboidal symmetric-mass orbit (Q479953) (← links)
• Existence and linear stability of the rhomboidal periodic orbit in the planar equal mass four-body problem (Q663646) (← links)
• Existence of the Broucke periodic orbit and its linear stability (Q663739) (← links)
• Periodic solutions with singularities in two dimensions in the \(n\)-body problem (Q691515) (← links)
• The family of planar periodic orbits generated by the equal-mass four-body Schubart interplay orbit (Q724621) (← links)
• Energy levels of periodic solutions of the circular \(2 + 2\) Sitnikov problem (Q845592) (← links)
• Regularization of simultaneous binary collisions and solutions with singularity in the collinear four-body problem (Q1030544) (← links)
• The symmetrical one-dimensional Newtonian four-body problem: A numerical investigation (Q1610334) (← links)
• A simple existence proof of Schubart periodic orbit with arbitrary masses (Q1758576) (← links)
• Stability of Broucke's isosceles orbit (Q2030796) (← links)
• Ejection-collision orbits in the symmetric collinear four-body problem (Q2207311) (← links)
• On a periodic solution of the 4-body problems (Q2248364) (← links)