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Studies of Thermally Unstable Accretion Disks around Black Holes with Adaptive Pseudo-Spectral Domain Decomposition Method I. Limit-Cycle Behavior in the Case of Moderate Viscosity

机译:黑洞周围热不稳定吸积盘的研究   自适应伪谱分解方法I.极限环行为   在适度粘度的情况下

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摘要

We present a numerical method for spatially 1.5-dimensional andtime-dependent studies of accretion disks around black holes, that isoriginated from a combination of the standard pseudo-spectral method and theadaptive domain decomposition method existing in the literature, but with anumber of improvements in both the numerical and physical senses. Inparticular, we introduce a new treatment for the connection at the interfacesof decomposed subdomains, construct an adaptive function for the mappingbetween the Chebyshev-Gauss-Lobatto collocation points and the physicalcollocation points in each subdomain, and modify the over-simplified1-dimensional basic equations of accretion flows to account for the effects ofviscous stresses in both the azimuthal and radial directions. Our method isverified by reproducing the best results obtained previously by Szuszkiewicz &Miller on the limit-cycle behavior of thermally unstable accretion disks withmoderate viscosity. A new finding is that, according to our computations, theBernoulli function of the matter in such disks is always and everywherenegative, so that outflows are unlikely to originate from these disks. We areencouraged to study the more difficult case of thermally unstable accretiondisks with strong viscosity, and wish to report our results in a subsequentpaper.
机译:我们提出了一种数值方法,用于对黑洞周围的吸积盘进行空间1.5维和时间相关的研究,该方法源于文献中存在的标准伪谱方法和自适应域分解方法的组合,但在两者上都有许多改进数值和物理感官。特别是,我们对分解后的子域的接口处的连接引入了新的处理方法,构造了Chebyshev-Gauss-Lobatto配置点与每个子域中的物理配置点之间的映射的自适应函数,并修改了过分简化的1维基本方程吸积流可解决粘滞应力在方位角和径向方向上的影响。通过重现Szuszkiewicz&Miller先前在中等粘度的热不稳定吸积盘的极限循环行为方面获得的最佳结果,对我们的方法进行了验证。一个新发现是,根据我们的计算,此类磁盘中物质的伯努利函数始终且在各处均为负值,因此流出不太可能源自这些磁盘。我们鼓励研究具有较高粘度的热不稳定吸积盘的更困难情况,并希望在随后的论文中报告我们的结果。

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  • 年度 2007
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  • 正文语种 {"code":"en","name":"English","id":9}
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