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arXiv 1602.01873astro-ph.GA
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分子云中磁场的色散。IV -干涉测量数据分析

Dispersion of Magnetic Fields in Molecular Clouds. IV - Analysis of Interferometry Data

Martin Houde, Charles L. H. Hull, Richard L. Plambeck, John E. Vaillancourt, Roger H. Hildebrand

摘要:

我们扩大对干涉测量数据的应用偏振图的色散分析。我们展示了如何在理想化的高斯湍流模型中考虑低空间频率的滤波,该模型最初是为了单碟数据分析而引入的,以恢复磁化湍流的相关长度的可靠估计,以及使用Davis-Ehrasekhar-Fermi方法的磁场强度(天空平面分量)。我们将我们更新的技术应用于W3(OH),W3 Main和DR 21(OH)上获得的TADPOL/CARMA数据。对于W3(OH),我们的分析得出湍流相关长度$δ\simeq19$ mpc、磁感应强度与总磁能之比$\left\langle B_{\mathrm{t}}^{2}\right\rangle /\left\langle B^{2}\right\rangle \simeq0.58$和磁场强度$B_{0}\sim1.1\:\mathrm{mG}$ ;对于W3 Main $δ\simeq22$ mpc、$\left\langle B_{\mathrm{t}}^{2}\right\rangle /\left\langle B^{2}\right\rangle \simeq0.74$和$B_{0}\sim0.7\:\mathrm{mG}$ ;而对于DR 21(OH)$δ\simeq12$ mpc、$\left\langle B_{\mathrm{t}}^{2}\right\rangle /\left\langle B^{2}\right\rangle \simeq0.70$和$B_{0}\sim1.2\:\mathrm{mG}$。

英文摘要:

We expand on the dispersion analysis of polarimetry maps toward applications to interferometry data. We show how the filtering of low-spatial frequencies can be accounted for within the idealized Gaussian turbulence model, initially introduced for single-dish data analysis, to recover reliable estimates for correlation lengths of magnetized turbulence, as well as magnetic field strengths (plane-of-the-sky component) using the Davis-Chandrasekhar-Fermi method. We apply our updated technique to TADPOL/CARMA data obtained on W3(OH), W3 Main, and DR21(OH). For W3(OH) our analysis yields a turbulence correlation length $δ\simeq19$ mpc, a ratio of turbulent-to-total magnetic energy $\left\langle B_{\mathrm{t}}^{2}\right\rangle /\left\langle B^{2}\right\rangle \simeq0.58$, and a magnetic field strength $B_{0}\sim1.1\:\mathrm{mG}$; for W3 Main $δ\simeq22$ mpc, $\left\langle B_{\mathrm{t}}^{2}\right\rangle /\left\langle B^{2}\right\rangle \simeq0.74$, and $B_{0}\sim0.7\:\mathrm{mG}$; while for DR21(OH) $δ\simeq12$ mpc, $\left\langle B_{\mathrm{t}}^{2}\right\rangle /\left\langle B^{2}\right\rangle \simeq0.70$, and $B_{0}\sim1.2\:\mathrm{mG}$.

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