首页> 外文期刊>Regional science and urban economics >Estimation of spatial econometric linear models with large datasets: How big can spatial Big Data be?
【24h】

Estimation of spatial econometric linear models with large datasets: How big can spatial Big Data be?

机译:大型数据集的空间计量时间线性模型的估计:空间大数据有多大?

获取原文
获取原文并翻译 | 示例
获取外文期刊封面目录资料

摘要

Spatial econometrics is currently experiencing the Big Data revolution both in terms of the volume of data and the velocity with which they are accumulated. Regional data, employed traditionally in spatial econometric modeling, can be very large, with information that are increasingly available at a very fine resolution level such as census tracts, local markets, town blocks, regular grids or other small partitions of the territory. When dealing with spatial microeconometric models referred to the granular observations of the single economic agent, the number of observations available can be a lot higher. This paper reports the results of a systematic simulation study on the limits of the current methodologies when estimating spatial models with large datasets. In our study we simulate a Spatial Lag Model (SLM), we estimate it using Maximum Likelihood (ML), Two Stages Least Squares (2SLS) and Bayesian estimator (B), and we test their performances for different sample sizes and different levels of sparsity of the weight matrices. We considered three performance indicators, namely: computing time, storage required and accuracy of the estimators. The results show that using standard computer capabilities the analysis becomes prohibitive and unreliable when the sample size is greater than 70,000 even for low levels of sparsity. This result suggests that new approaches should be introduced to analyze the big datasets that are quickly becoming the new standard in spatial econometrics.
机译:空间计量经济学目前正在在数据量和累积的速度方面经历大数据革命。传统上使用的区域数据在空间计量经济型建模中,可以非常大,其信息越来越多地提供,如人口普查,当地市场,城镇块,常规网格或地区的其他小分区。在处理单个经济代理的粒度观测的空间微观音乐模型时,可获得的观测数量较高。本文报告了系统模拟研究的结果,当估计具有大型数据集的空间模型时当前方法的限制。在我们的研究中,我们模拟了一种空间滞后模型(SLM),我们使用最大可能性(ml),两个阶段最小二乘(2SL)和贝叶斯估计器(B)来估计它,我们对不同的样本大小和不同级别的表现测试它们的性能重量矩阵的稀疏性。我们考虑了三个绩效指标,即:计算时间,存储所需的估算和准确性。结果表明,即使对于低水平的稀疏性,使用标准计算机功能,分析也会变得令人望而却且不可靠。该结果表明,应引入新方法以分析很快成为空间计量措施中新标准的大数据集。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号