空间模型中数据补全的贝叶斯方法

IF 0.7 Q3 ECONOMICS Review of Economic Analysis Pub Date : 2010-08-14 DOI:10.15353/rea.v2i2.1472
W. Polasek, Carlos Llano, Richard Sellner
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引用次数: 23

摘要

Chow和Lin(1971)首先针对相关序列(“指标”)预测时间序列的三个问题(内插、外推和分布)提出了统一的框架。本文提出了一种用于截面数据的空间周-林方法,并对经典估计方法和贝叶斯估计方法进行了比较。我们概述了空间背景下的误差协方差结构,并推导了ML和贝叶斯MCMC估计的BLUE。在一个示例中,我们将该程序应用于2000年至2004年之间的西班牙地区GDP数据。我们假设只有NUTS-2的GDP是已知的,并利用NUTS-3的社会经济和空间信息预测NUTS-3水平的GDP。空间邻域由公里距离、旅行时间、邻近度或贸易关系来定义。在进行敏感性分析后,提出了预报精度标准,并将预测值与实测值进行了比较。
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Bayesian Methods for Completing Data in Spatial Models
Chow and Lin (1971) were the first to develop a unified framework for the three problems(interpolation, extrapolation and distribution) of predicting times series by related series(the ‘indicators’). This paper develops a spatial Chow-Lin procedure for cross-sectional data and compares the classical and Bayesian estimation methods. We outline the error covariance structure in a spatial context and derive the BLUE for ML and Bayesian MCMC estimation. In an example, we apply the procedure to Spanish regional GDP data between2000 and 2004. We assume that only NUTS-2 GDP is known and predict GDP at NUTS-3level by using socio-economic and spatial information available at NUTS-3. The spatial neighbourhood is defined by either km distance, travel time, contiguity or trade relationships. After running some sensitivity analysis, we present the forecast accuracy criteria comparing the predicted values with the observed ones.
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来源期刊
CiteScore
1.10
自引率
0.00%
发文量
10
审稿时长
26 weeks
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