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首页> 外文期刊>Astronomy and astrophysics >Spectral line polarization with angle-dependent partial frequency redistribution - II. Accelerated lambda iteration and scattering expansion methods for the Rayleigh scattering
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Spectral line polarization with angle-dependent partial frequency redistribution - II. Accelerated lambda iteration and scattering expansion methods for the Rayleigh scattering

机译:频谱线极化具有与角度相关的部分频率重新分布-II。瑞利散射的加速λ迭代和散射扩展方法

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Context. The linear polarization of strong resonance lines observed in the solar spectrum is created by the scattering of the photospheric radiation field. This polarization is sensitive to the form of the partial frequency redistribution (PRD) function used in the line radiative transfer equation. Observations have been analyzed until now with angle-averaged PRD functions. With an increase in the polarimetric sensitivity and resolving power of the present-day telescopes, it will become possible to detect finer effects caused by the angle dependence of the PRD functions. Aims. We devise new efficient numerical methods to solve the polarized line transfer equation with angle-dependent PRD, in plane-parallel cylindrically symmetrical media. We try to bring out the essential differences between the polarized spectra formed under angle-averaged and the more realistic case of angle-dependent PRD functions. Methods. We use a recently developed Stokes vector decomposition technique to formulate three different iterative methods tailored for angle-dependent PRD functions. Two of them are of the accelerated lambda iteration type, one is based on the core-wing approach, and the other one on the frequency by frequency approach suitably generalized to handle angle-dependent PRD. The third one is based on a series expansion in the mean number of scattering events (Neumann series expansion). Results. We show that all these methods work well on this difficult problem of polarized line formation with angle-dependent PRD. We present several benchmark solutions with isothermal atmospheres to show the performance of the three numerical methods and to analyze the role of the angle-dependent PRD effects. For weak lines, we find no significant effects when the angle-dependence of the PRD functions is taken into account. For strong lines, we find a significant decrease in the polarization, the largest effect occurring in the near wing maxima.
机译:上下文。在太阳光谱中观察到的强共振线的线性极化是由光球辐射场的散射产生的。这种极化对线辐射传递方程中使用的部分频率重新分布(PRD)函数的形式很敏感。到目前为止,已经使用角度平均PRD函数分析了观测结果。随着当今望远镜的偏振灵敏度和分辨能力的提高,将有可能检测到由PRD功能的角度依赖性引起的更精细的效果。目的在平面平行圆柱对称介质中,我们设计了新的有效数值方法来求解与角度相关的PRD的极化线传递方程。我们试图找出在角度平均下形成的偏振光谱与角度依赖的PRD函数的更实际情况之间的本质区别。方法。我们使用最近开发的斯托克斯矢量分解技术来制定针对角度依赖的PRD函数量身定制的三种不同的迭代方法。它们中的两种是加速的λ迭代类型,一种是基于核心翼方法,另一种是基于逐频方法,适合推广用于处理与角度相关的PRD。第三个是基于平均散射事件数的级数展开(Neumann级数展开)。结果。我们表明,所有这些方法都可以很好地解决与角度相关的PRD极化线形成这一难题。我们提出了几种在等温气氛中的基准解决方案,以展示这三种数值方法的性能并分析与角度相关的PRD效应的作用。对于弱线,考虑到PRD函数的角度依赖性,我们发现没有明显影响。对于强线,我们发现极化显着降低,最大的影响发生在近翼最大值处。

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