Real Estate Valuation in Areas with Few Transactions Using a Robust Bayesian Hedonic Model
Real Estate Valuation in Areas with Few Transactions Using a Robust Bayesian Hedonic Model
批准号:
260668532
负责人:
Dr.-Ing. Hamza Alkhatib
金额:
$0.0万
依托单位:
依托单位国家:
德国
项目类别:
Research Grants
财政年份:
2014
资助国家:
德国
项目状态:
已结题
起止时间:
2013-12-31 至 2017-12-31
中文摘要
如果从不同的局部市场获得足够的信息,经典的房地产评估程序尤其有效。在这里,为了预测准确的市场价值,通常在销售比较法的框架内使用统计程序(享乐程序,如回归分析)。在交易很少的地区,传统的统计评估方法只能提供不可靠的结果,甚至失败,因为这些方法需要合适的样本量;通常在回归分析中,每个自变量需要15次购买。因此,成交量较少地区的情况对充分预测市场价值的方法和方法提出了特殊的挑战。该研究项目的目标是开发一种创新的模型,使在交易较少的情况下能够进行可靠的评估。对于这一建议,应该开发一种稳健的贝叶斯方法。在这种方法中,可以将专家知识集成到数据支持的模型中,如多元回归分析,它可以处理小样本量。研究项目涉及的特殊挑战既涉及数据特征,也涉及先验知识。随机样本(数据和交易)表现出非常小的数据范围;它们被异常值污染,并且在方差中表现出异质性。先验知识将从几个性质不同的来源产生或收集,因此这些信息应该在它们之间进行权衡,并与数据一起另外进行权衡。为了解决提交的项目中的不同任务,将开发一个稳健的贝叶斯模型,该模型使用较少的数据,可以定性地结合不同的先验知识。除了评估实践之外,数据不假定服从正态分布;因此,将开发一种确定正确分布函数的方法。加权将通过方差分量估计的方式进行。蒙特卡罗方法的发展将使稳健的贝叶斯享乐模型的数值解成为可能。在第一种情况下,使用来自有大量交易的子市场的数据。通过闭环模拟的方式,模拟交易量少的区域,系统地减少数据,然后模拟不同类型的离群点。为了验证该方法的有效性,我们将在交易量较少的实际子市场中进行应用。因此,所开发的模型能够有效地处理小样本范围的数据(即使所选样本包含一些离群值),并结合先验知识(通过专家访谈、批准证书和报价数据收集),从而能够通过质量声明来预测可靠的、即更准确的市场价值。
英文摘要
The classical procedures of real estate evaluation works especially well if sufficient informations from different partial markets are available. Right there, statistic procedures (hedonic procedures e.g. regression analysis) are usually used within the framework of the sale comparison approach in order to predict an accurate market value. In areas with few transactions classical statistic evaluation approaches provide only unreliable results or even fail, since these approaches require suitable sample sizes; normally 15 purchases per independent variable in the regression analysis are needed. Therefore, the situation in areas with few transactions represents a special challenge for the methodology and the approach to predict the market value adequately. The goal of the research project is it to develop an innovative model, which enables reliable evaluation in situations with few transactions. For this propose a robust Bayesian approach should be developed. In this approach, it is possible to integrate expert knowledge into data supported models, like the multiple regression analysis, which can deals with small sample size. Special challenges, with which the research project deals, concern on both the data characteristic and on the prior knowledge. The random samples (data and transactions) exhibit a very small data extent; they are contaminated with outliers and show heterogeneity in the variances. The prior knowledge will be generated or collected from several qualitatively different sources, so that these informations should be weighted among themselves and with the data additionally. In order to solve the different tasks in this submitted project a robust Bayesian model will be developed which works with few data and can combine qualitatively different prior knowledge. Other than the valuation practice, the data are not assumed to obey the normal distribution; a method will be, therefore, developed which determines the correct distribution function. The weighting will be carried out by means of variance component estimation. Monte Carlo methods will be developed to enable the numerical solution of the robust Bayesian hedonic model. In the first instance, data from submarkets with numerous transactions are used. By means of closed loop simulation, areas with few transactions will be simulated, in which the data are systematically reduced, and afterwards different outlier types will be simulated. In order to validate the results, the application of the developed approach will be carried out in real submarkets with few transactions. As a result, the developed model is able to work efficiently in data with small sample range (even if the selected sample contains some outliers) in combination of prior knowledge (collected by expert interviews, approval certificate and offering data), so that a reliable and i.e. more accurate market value with quality statements can be predicted.
期刊论文(1)
专著(0)
科研奖励(0)
会议论文
DOI:
10.1007/978-3-319-96944-2_3
发表时间:
2017-09
期刊:
影响因子:
--
作者:
[H. Alkhatib;B. Kargoll;J. Paffenholz]
通讯作者:
H. Alkhatib;B. Kargoll;J. Paffenholz
Bayesian adaptive robust adjustment of multivariate geodetic measurement processeswith data gaps and nonstationary colored noise
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批准号:386369985
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项目类别:Research Grants
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资助金额:$0.0万
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财政年份:2018
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负责人:Dr.-Ing. Hamza Alkhatib
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依托单位:
海外基金