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Random sampling technique for ultra-fast computations of molecular opacities for exoplanet atmospheres

机译:超快速计算系外行星大气分子不透明度的随机采样技术

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Context. Opacities of molecules in exoplanet atmospheres rely on increasingly detailed line-lists for these molecules. The line lists available today contain for many species up to several billions of lines. Computation of the spectral line profile created by pressure and temperature broadening, the Voigt profile, of all of these lines is becoming a computational challenge. Aims. We aim to create a method to compute the Voigt profile in a way that automatically focusses the computation time into the strongest lines, while still maintaining the continuum contribution of the high number of weaker lines. Methods. Here, we outline a statistical line sampling technique that samples the Voigt profile quickly and with high accuracy. The number of samples is adjusted to the strength of the line and the local spectral line density. This automatically provides high accuracy line shapes for strong lines or lines that are spectrally isolated. The line sampling technique automatically preserves the integrated line opacity for all lines, thereby also providing the continuum opacity created by the large number of weak lines at very low computational cost. Results. The line sampling technique is tested for accuracy when computing line spectra and correlated- k tables. Extremely fast computations ( ~3.5 × 10~(5) lines per second per core on a standard current day desktop computer) with high accuracy ( ≤ 1% almost everywhere) are obtained. A detailed recipe on how to perform the computations is given.
机译:上下文。系外行星大气中分子的不透明度依赖于这些分子越来越详细的线表。今天可用的品系列表包含许多物种的多达数十亿个品系。由所有这些线的压力和温度展宽所产生的光谱线轮廓(Voigt轮廓)的计算正成为计算难题。目的我们旨在创建一种计算Voigt轮廓的方法,该方法可自动将计算时间集中在最强的线上,同时仍保持大量弱线的连续性贡献。方法。在这里,我们概述了一种统计线采样技术,该技术可以快速且高精度地采样Voigt轮廓。调整样本数量以适应谱线强度和局部谱线密度。这会自动为强线或被光谱隔离的线提供高精度的线形。线采样技术自动为所有线保留了集成的线不透明度,从而也以非常低的计算成本提供了由大量弱线创建的连续性不透明度。结果。计算线谱和相关k表时,会测试线采样技术的准确性。获得了极高的计算速度(在当今标准的台式计算机上,每核每秒约3.5×10〜(5)行),并且具有很高的精度(几乎在所有地方≤1%)。给出了有关如何执行计算的详细说明。

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