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Perturbative Analysis of Adaptive Smoothing Methods in Quantifying Large-Scale Structure

机译:自适应平滑法量化大型结构的摄动分析

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摘要

Smoothing operation to make continuous density field from observed point-likedistribution of galaxies is crucially important for topological ormorphological analysis of the large-scale structure, such as, the genusstatistics or the area statistics (equivalently the level crossing statistics).It has been pointed out that the adaptive smoothing filters are more efficienttools to resolve cosmic structures than the traditional spatially fixedfilters. We study weakly nonlinear effects caused by two representativeadaptive methods often used in smoothed hydrodynamical particle (SPH)simulations. Using framework of second-order perturbation theory, we calculatethe generalized skewness parameters for the adaptive methods in the case ofinitially power-law fluctuations. Then we apply the multidimensional Edgeworth expansion method and investigateweakly nonlinear evolution of the genus statistics and the area statistics.Isodensity contour surfaces are often parameterized by the volume fraction ofthe regions above a given density threshold. We also discuss thisparameterization method in perturbative manner.
机译:平滑操作以从观察到的星系点状分布中获得连续的密度场对于大规模结构的拓扑形态分析(例如属统计或面积统计(等效于平交统计))至关重要。与传统的空间固定滤波器相比,自适应平滑滤波器是解决宇宙结构的更有效工具。我们研究了通常在平滑流体动力学粒子(SPH)模拟中使用的两种代表性自适应方法引起的弱非线性效应。利用二阶扰动理论的框架,我们计算了初始幂律波动时自适应方法的广义偏度参数。然后我们应用多维Edgeworth展开方法并研究属统计和面积统计的弱非线性演化。密度等值线通常由给定密度阈值以上区域的体积分数来参数化。我们还以微扰的方式讨论了这种参数化方法。

著录项

  • 作者

    Seto, N;

  • 作者单位
  • 年度 2000
  • 总页数
  • 原文格式 PDF
  • 正文语种 eng
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