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Estimating Abundance from Counts in Large Data Sets of Irregularly-Spaced Plots using Spatial Basis Functions

机译:估计大数据集中计数的丰度   使用空间基函数的不规则间隔图

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摘要

Monitoring plant and animal populations is an important goal for bothacademic research and management of natural resources. Successful management ofpopulations often depends on obtaining estimates of their mean or total over aregion. The basic problem considered in this paper is the estimation of a totalfrom a sample of plots containing count data, but the plot placements arespatially irregular and non randomized. Our application had counts fromthousands of irregularly-spaced aerial photo images. We used change-of-supportmethods to model counts in images as a realization of an inhomogeneous Poissonprocess that used spatial basis functions to model the spatial intensitysurface. The method was very fast and took only a few seconds for thousands ofimages. The fitted intensity surface was integrated to provide an estimate fromall unsampled areas, which is added to the observed counts. The proposed methodalso provides a finite area correction factor to variance estimation. Theintensity surface from an inhomogeneous Poisson process tends to be too smoothfor locally clustered points, typical of animal distributions, so we introduceseveral new overdispersion estimators due to poor performance of the classicone. We used simulated data to examine estimation bias and to investigateseveral variance estimators with overdispersion. A real example is given ofharbor seal counts from aerial surveys in an Alaskan glacial fjord.
机译:监测动植物种群是学术研究和自然资源管理的重要目标。成功地管理种群通常取决于获得某个区域的平均值或总数的估计值。本文考虑的基本问题是从包含计数数据的样地样本中估算总数,但样地位置在空间上是不规则的且是非随机的。我们的应用程序中有成千上万张不规则空间的航空照片图像。我们使用支持改变方法对图像中的计数进行建模,以实现不均匀的泊松过程,该过程使用空间基函数对空间强度表面进行建模。该方法非常快速,仅用了几秒钟就获得了数千张图像。对拟合强度表面进行积分,以提供所有未采样区域的估计值,并将其添加到观察到的计数中。所提出的方法还为方差估计提供了有限的面积校正因子。对于动物分布典型的局部聚集点而言,非均匀泊松过程的强度表面往往过于光滑,因此,由于经典动物的性能较差,我们引入了许多新的超分散估计量。我们使用模拟数据来检查估计偏差并调查带有过度分散的多个方差估计量。一个真实的例子是阿拉斯加冰川峡湾的航测中海豹的数量。

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