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A New Parameter Estimation Method for a Zipf-like Distribution for Geospatial Data Access

机译:一种类似Zipf分布的地理空间数据访问的新参数估计方法

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Many reports have shown that the access pattern for geospatial tiles follows Zipf’s law and that its parameter α represents the access characteristics. However, visits to geospatial tiles have temporal and spatial popularities, and the α-value changes as they change. We construct a mathematical model to simulate the user’s access behavior by studying the attributes of frequently visited tile objects to determine parameter estimation algorithms. Because the least squares (LS) method in common use cannot obtain an exact α-value and does not provide a suitable fit to data for frequently visited tiles, we present a new approach, which uses a moment method of estimation to obtain the value of α when α is close to 1. When α is further away from 1, the method uses the associated cache hit ratio for tile access and uses an LS method based on a critical cache size to estimate the value of α. The decrease in the estimation error is presented and discussed in the section on experiment results. This new method, which provides a more accurate estimate of α than earlier methods, promises more effective prediction of requests for frequently accessed tiles for better caching and load balancing.
机译:许多报告表明,地理空间图块的访问模式遵循齐普夫定律,其参数α表示访问特征。但是,访问地理空间图块在时间和空间上都很流行,并且α值随它们的变化而变化。通过研究频繁访问的图块对象的属性以确定参数估计算法,我们构建了一个数学模型来模拟用户的访问行为。由于常用的最小二乘(LS)方法无法获得精确的α值,并且无法为频繁访问的图块提供合适的数据拟合,因此,我们提出了一种新的方法,该方法使用矩量估计法来获得当α接近1时,α。当α进一步远离1时,该方法使用关联的缓存命中率进行切片访问,并使用基于临界缓存大小的LS方法估计α的值。实验结果部分介绍并讨论了估计误差的减少。与以前的方法相比,此新方法可提供更精确的α估计值,从而可以更有效地预测对频繁访问的切片的请求,以实现更好的缓存和负载平衡。

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