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On the distribution of bids for construction contract auctions

机译:关于施工合同拍卖的投标分配

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The statistical distribution representing bid values constitutes an essential part of many auction models and has involved a wide range of assumptions, including the Uniform, Normal, Lognormal and Weibull densities. From a modelling point of view, its goodness is defined by how well it enables the probability of a particular bid value to be estimated - a past bid for ex-post analysis and a future bid for ex-ante (forecasting) analysis. However, there is no agreement to date of what is the most appropriate form and empirical work is sparse. Twelve extant construction data-sets from four continents over different time periods are analysed in this paper for their fit to a variety of candidate statistical distributions assuming homogeneity of bidders (ID not known). The results show there is no one single fit-all distribution, but that the 3p Log-Normal, Frechet/2p Log-Normal, Normal, Gamma and Gumbel generally rank the best ex-post and the 2p Log-Normal, Normal, Gamma and Gumbel the best ex-ante - with ex-ante having around three to four times worse fit than ex-post. Final comments focus on the results relating to the third and fourth standardized moments of the bids and a post hoc rationalization of the empirical outcome of the analysis.
机译:代表投标价值的统计分布是许多拍卖模型的重要组成部分,并且涉及广泛的假设,包括均匀,正态,对数正态和威布尔密度。从建模的角度来看,其优劣由其能够对特定出价值的概率进行估算的能力定义-事后分析的过去出价和事前(预测)分析的未来出价。但是,迄今为止,最合适的形式是什么,目前尚无定论,经验工作很少。本文分析了四个大陆在不同时间段内的十二个现存建筑数据集,以适应各种不同的候选统计分布(假设投标人具有同质性)(ID未知)。结果表明,没有一个单一的拟合函数分布,但是3p对数正态,Frechet / 2p对数正态,正态,Gamma和Gumbel通常排名最佳,而2p对数正态,正态,Gamma而Gumbel是事前最佳的人-事前的身材比事后好3到4倍。最后意见侧重于与标书的第三和第四标准化时刻相关的结果,以及对分析经验结果的事后合理化。

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