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arXiv 1503.07666astro-ph.SR
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斯托克斯剖面的稀疏反演。I.二维Milne-Eddington反演

Sparse inversion of Stokes profiles. I. Two-dimensional Milne-Eddington inversions

A. Asensio Ramos, J. de la Cruz Rodriguez

摘要:

反演代码是用于从观测结果推断物理性质的数值工具。尽管他们的成功,目前的光谱偏振观测的质量和预期在不久的将来提出了一个挑战,目前的反演代码。我们目前使用的逐像素反相光谱偏振数据的策略需要被超越和改进。反演的物理参数必须考虑数据中存在的空间相关性,并且包含有价值的物理信息。我们利用稀疏性或压缩性的概念,开发新一代的反演码的斯托克斯参数。反演代码使用基于近似算法思想的数值优化技术来施加稀疏性。在这样做时,我们允许第一次利用物理参数的地图上的空间相关性的存在。稀疏性还通过减少未知数的数量来正则化解决方案。我们比较的结果,新的反转代码与像素的像素反转,证明了解决方案的鲁棒性的增加。我们还展示了该方法如何可以很容易地补偿望远镜点扩散函数的影响,产生具有增强对比度的解决方案。

英文摘要:

Inversion codes are numerical tools used for the inference of physical properties from the observations. Despite their success, the quality of current spectropolarimetric observations and those expected in the near future presents a challenge to current inversion codes. The pixel-by-pixel strategy of inverting spectropolarimetric data that we currently utilize needs to be surpassed and improved. The inverted physical parameters have to take into account the spatial correlation that is present in the data and that contains valuable physical information. We utilize the concept of sparsity or compressibility to develop an new generation of inversion codes for the Stokes parameters. The inversion code uses numerical optimization techniques based on the idea of proximal algorithms to impose sparsity. In so doing, we allow for the first time to exploit the presence of spatial correlation on the maps of physical parameters. Sparsity also regularizes the solution by reducing the number of unknowns. We compare the results of the new inversion code with pixel-by-pixel inversions, demonstrating the increase in robustness of the solution. We also show how the method can easily compensate for the effect of the telescope point spread function, producing solutions with an enhanced contrast.

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