The phase-space of boxy-peanut and X-shaped bulges in galaxies I. Properties of non-periodic orbits
P.A. Patsis, M. Katsanikas

TL;DR
This paper explores the phase-space properties of non-periodic orbits that support boxy-peanut and X-shaped structures in galactic bars, revealing the roles of various orbit families and bifurcations in their formation.
Contribution
It identifies key orbit families and bifurcations that underpin the formation of boxy-peanut and X-shaped galactic bulges, providing new insights into their dynamical structure.
Findings
Rotational tori around x1v1 and x1v1' are crucial for orbit stability and structure reinforcement.
Bifurcations of unstable families generate hybrid orbit morphologies.
Non-periodic orbits support bulge structures across multiple energy intervals.
Abstract
The investigation of the phase-space properties of structures encountered in a dynamical system is essential for understanding their formation and enhancement. In the present paper we explore the phase space in energy intervals where we have orbits that act as building blocks for boxy-peanut (b/p) and "{\sf X}-shaped" structures in rotating potentials of galactic type. We underline the significance of the rotational tori around the 3D families x1v1 and x1v1 that have been bifurcated from the planar x1 family. These tori play a multiple role: (i) They belong to quasi-periodic orbits that reinforce the local density. (ii) They act as obstacles for the diffusion of chaotic orbits and (iii) they attract a large number of chaotic orbits that become sticky to them. There are also bifurcations of unstable families (x1v2, x1v2). Their unstable asymptotic curves wind around…
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