...
首页> 外文期刊>Progress of Theoretical Physics >Numerical simulation of the interaction between an L1 stream and an accretion disk in a close binary system
【24h】

Numerical simulation of the interaction between an L1 stream and an accretion disk in a close binary system

机译:封闭二元系统中L1流和吸积盘相互作用的数值模拟

获取原文
获取原文并翻译 | 示例
           

摘要

Numerical simulation of the hydrodynamic behavior of an accretion disk in a close binary system is reported. Calculations were carried out for a region including a compact star and its gas-supplying companion. The equation of state is that of an ideal gas characterized by a specific heat ratio gamma. Two cases, with gamma = 1.01 and gamma = 1.2, are studied. Our calculations show that the gas, flowing from the companion via a Lagrangian L1 point towards the accretion disk, forms a fine gas beam (L1 stream), which penetrates into the disk. Thus, no hot spot forms in these calculations. Another result is that the gas rotating with the disk forms-upon collision with the L1 stream-a bow shock wave, which we call an 'L1 shock'. The disk becomes hot because the L1 shock heats the disk gas in the outer parts of the disk, so that the spiral shocks wind loosely, even with gamma = 1.01. The L1 shock enhances axial asymmetry of the density distribution in the disk, and therefore angular momentum is transferred through the tidal torque more effectively. The maximum value of the effective a becomes similar to0.3. A 'hot spot' is not formed in our simulations, but our results suggest the formation of a 'hot line', which is the L1 shock elongated along the penetrating L1 stream. [References: 47]
机译:报道了在密闭二元系统中吸积盘水动力行为的数值模拟。对一个区域进行了计算,该区域包括一个紧凑的恒星及其供气伴星。状态方程是具有特定比热系数γ的理想气体的方程。研究了两种情况,伽玛= 1.01,伽玛= 1.2。我们的计算表明,气体从同伴经过拉格朗日L1点流向吸积盘,形成了细气束(L1流),该气体束渗透到盘中。因此,在这些计算中不会形成热点。另一个结果是,与圆盘一起旋转的气体与L1流碰撞形成弓形激波,我们称其为“ L1激波”。磁盘变热是因为L1冲击会加热磁盘外部的磁盘气体,因此即使gamma = 1.01,螺旋冲击也会散开。 L1冲击会增强磁盘中密度分布的轴向不对称性,因此角动量会更有效地通过潮汐扭矩传递。有效值a的最大值变得类似于0.3。在我们的模拟中未形成“热点”,但我们的结果表明形成了“热点线”,即沿渗透的L1流拉长的L1冲击。 [参考:47]

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号