论文标题

在矮人星系中指数盘的起源的星际困扰期间的轨道和动作变化

Orbits and action changes during star-clump encounters responsible for the origin of exponential discs in dwarf galaxies

论文作者

Wu, Jian, Struck, Curtis, Elmegreen, Bruce G., D'Onghia, Elena

论文摘要

先前的研究发现,大量团块散射的恒星散射会导致银河盘中指数曲线的形成,但是尚未完全解释有关恒星如何移动的详细信息。我们使用Gadget-2模拟,其中大约4 Gyr中最初的高斯圆盘形成指数曲线,例如矮人不规则的低质量星系。我们发现,恒星几乎所有大的角动量变化都是由最接近0.5 kpc的最接近近距离遇到的星团遇到引起的。在遇到星际困难的情况下,恒星可能会增加其随机运动,从而导致整个恒星种群的平均径向和垂直作用增加。角动量变化和单个恒星的径向动作变化受到恒星接近团块的方向的影响。最初,相对于散射团块,恒星通常在较高的银河半径上被向内拉,并在相遇期间失去其角动量,而较低半径的恒星倾向于向外移动并增加角动量。如果恒星从方位角遇到一个团块,则径向作用的增加是最大的,并且是径向方法最小的。当遇到的遇到的角度变化时,当团块轮廓急剧下降时,它们的偏差会向内偏置,并且浅水下降会使偏见向外偏置。无论偏见的方向如何,向指数的恒星曲线进化似乎都会发生。

Previous studies found that stellar scattering by massive clumps can lead to the formation of exponential profiles in galaxy discs, but details on how a star is moved around have not been fully explained. We use a GADGET-2 simulation where an exponential profile forms from an initially Gaussian disc in about 4 Gyr for a low-mass galaxy like a dwarf irregular. We find that nearly all large angular momentum changes of stars are caused by star-clump encounters with the closest approach less than 0.5 kpc. During star-clump encounters, stars may increase their random motions, resulting in an increase in the average radial and vertical actions of the whole stellar population. The angular momentum change and the radial action change of an individual star are influenced by the direction from which the star approaches a clump. A star initially at a higher galactic radius relative to the scattering clump usually gets pulled inwards and loses its angular momentum during the encounter, and one at a lower radius tends to shift outwards and gains angular momentum. The increase in the radial action is the largest if a star encounters a clump from the azimuthal direction, and is the smallest from a radial approach. The angular momentum change due to encounters has an inward bias when the clump profile has a steep radial decline, and a shallow decline can make the bias outwards. The stellar profile evolution towards an exponential seems to occur regardless of the direction of the bias.

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