论文标题

关于使用LSD配置文件的H_EFF测量的一阶矩方法

On the use of the first-order moment approach for measurements of H_eff from LSD profiles

论文作者

Vélez, J. C. Ramírez

论文摘要

分析了光谱学数据的恒星磁场的大部分测量方法都采用了最小二乘 - 卷卷曲法(LSD)和第一阶矩方法。我们提出了一系列数值测试,其中我们回顾了该技术的一些重要方面。首先,我们表明曲线宽度的选择,即在一阶方程中的集成范围,独立于磁性测量的准确性,这意味着对于任何任意轮廓宽度,始终有可能正确确定纵向磁场。我们还研究了线掩模中采用的线深度极限与LSD曲线的归一化值之间的相互作用。我们最终表明,必须考虑恒星的旋转正确地推断磁场的强度,这是迄今已忽略的。我们表明,后者的考虑至关重要,我们的测试表明,对于中等的快速旋转恒星,磁力强度的因子接近3的因子,而Vsini为50 km/s。因此,预计通常,报告的快速旋转器报告的恒星磁场比所认为的要强。所有先前的结果表明,只要固定弱磁场近似,一阶矩可以是测量磁场的非常健壮的工具。我们还表明,当磁场状态分解时,使用一阶矩方法的使用就会不确定。

The big majority of the reported measurements of the stellar magnetic fields that have analysed spectropolarimetric data have employed the least-square-deconvolution method (LSD) and the first-order moment approach. We present a series of numerical tests in which we review some important aspects of this technique. First, we show that the selection of the profile widths, i.e. integration range in the first-order moment equation, is independent of the accuracy of the magnetic measurements, meaning that for any arbitrary profile width it is always possible to properly determine the longitudinal magnetic field. We also study the interplay between the line depth limit adopted in the line mask and the normalisation values of the LSD profiles. We finally show that the rotation of the stars has to be considered to correctly infer the intensity of the magnetic field, something that has been neglected up to now. We show that the latter consideration is crucial, and our test shows that the magnetic intensities differ by a factor close to 3 for a moderate fast rotator star with vsini of 50 km/s. Therefore, it is expected that in general the stellar magnetic fields reported for fast rotators are stronger than what was believed. All the previous results shows that the first-order moment can be a very robust tool for measurements of magnetic fields, provided that the weak magnetic field approximation is secured. We also show that when the magnetic field regime breaks down, the use of the first-order moment method becomes uncertain.

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