Orbits in elementary, power-law galaxy bars: 1. Occurence and role of single loops
Curtis Struck (Iowa State)

TL;DR
This paper investigates simple closed loop orbits in galaxy bars using analytic and numerical methods, revealing their rarity in self-gravitating bars and implications for bar longevity and structure.
Contribution
It introduces a detailed analysis of simple loop orbits in power-law galaxy potentials, highlighting their limited occurrence and role in supporting bar structures.
Findings
Simple loop orbits are rare in self-gravitating bars.
Librating orbit companions support annular bars.
Complex orbits are more common in realistic, three-dimensional bars.
Abstract
Orbits in galaxy bars are generally complex, but simple closed loop orbits play an important role in our conceptual understanding of bars. Such orbits are found in some well-studied potentials, provide a simple model of the bar in themselves, and may generate complex orbit families. The precessing, power ellipse (p-ellipse) orbit approximation provides accurate analytic orbit orbits in symmetric galaxy potentials. It remains useful for finding and fitting simple loop orbits in the frame of a rotating bar with bar-like and symmetric power-law potentials. Second order perturbation theory yields two or fewer simple loop solutions in these potentials. Numerical integrations in the parameter space neighborhood of perturbation solutions reveal zero or one ac- tual loops in a range of such potentials with rising rotation curves. These loops are embedded in a small parameter region of similar,…
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