Computationally Intensive Strategies for Structural Modelling
Computationally Intensive Strategies for Structural Modelling
批准号:
0438174
负责人:
A. Ronald Gallant
金额:
$0.0万
依托单位:
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
2005
资助国家:
美国
项目状态:
已结题
起止时间:
2005-07-01 至 2008-06-30
中文摘要
这项建议要求继续支持一项研究非线性计量经济学方法的方案。这条研究路线的动机是,关于经济学的思想、理论和模型的计量经济学推论应该不妥协于这一学科:经济模型不应该被简化或粗略地近似,以适应计量经济学理论施加的限制。上一次拨款的研究集中在参数和半参数结构模型的估计上,这些模型非常复杂,只能通过模拟方法估计。这个想法是要求通过结构模型的模拟确定的力矩与某个截断筛子的分数相匹配。这种估计器与最大似然法一样有效,如果它是可行的,因此被称为有效的矩方法或EMM。开发了基于分数的诊断方法,可以精确地确定模型失败的原因。当数据充足时,这些方法效果很好,比如金融计量经济学。当应用于数据稀疏的领域时,例如宏观经济学,最大允许截断点变得非常小,以至于诊断无法检测到模型无法跟踪数据的重要特征,例如条件尺度,并且通过诊断测试证明模型的充分性的说法变得可疑。该奖项支持开发类似于EMM的方法,这些方法在数据稀疏的情况下工作得很好。最有希望的是贝叶斯方法,它将结构模型作为截断筛子上的先验。其优点是,先验相当于降维,使计算在数据稀疏时可行。对先验知识的放松导致了信息性的诊断。为该贝叶斯估计器开发的马尔可夫链蒙特卡罗计算策略也可应用于频率估计器。由于它比传统的拟牛顿爬山法更具稳健性,因此利用非标准准则函数进行估计成为可能。克雷默-冯·米塞斯准则是一个有趣的例子,因为当经济模型被无可否认地错误指定时,它是可以辩护的,而且它给出的结果在应用中似乎定性上类似于贝叶斯方法。寻求克雷默-冯·米塞斯估计的理论依据。该项目还继续了一个正在进行的实证工作计划,该计划利用了在该计量经济学研究计划下开发的新方法。初步工作将侧重于确定能够通过基于宏观时间序列数据的模型充分性测试的结构宏观模型,在需要面对来自不同资产横截面的现金流数据时,是否将继续这样做。广泛影响:是否有可行的方法从数据中确定足以准确表示目标现象的实质性模型的参数,以及是否有方法评估这种模型的充分性,这具有相当大的社会重要性。该项目开发的方法已被应用于科学、商业和政府部门。在这些科学中,传播是广泛的;非经济和非统计期刊的引用样本如下:《美国流行病学杂志》、《美国博物学家》、《人类生物学年鉴》、《生态学》、《药物动力学和生物制药杂志》、《精神病学研究杂志》、《自然》、《物理学D》和《地球物理和化学C》。
英文摘要
This proposal requests continued support for a program of research in nonlinear econometric methods. The motivation for this line of research is that econometric inference regarding the ideas, theories, and models from economics should be made without compromise to the discipline: Economic models should not be simplified or crudely approximated to accommodate limits imposed by econometric theory.Research under the previous grant focused on estimation of parametric and semiparametric structural models that are so complex that they can only be estimated by simulation methods. The idea was to require that moments determined by simulation from the structural model match the scores of a certain truncation sieve. This estimator is as efficient as maximum likelihood would be were it feasible and is termed efficient method of moments or EMM for that reason. Diagnostics based on the scores that can pinpoint the reasons for model failure were developed. These methods work well when data is abundant such as financial econometrics. When applied in areas where data is sparse, such as macroeconomics, the maximum permissible truncation point becomes so small that the diagnostics cannot detect a model's inability to track important features of the data such as conditional scale and a claim that passing the diagnostic tests certifies a model's adequacy becomes suspect.This award supports the development of methods similar to EMM that work well when data is sparse. The most promising is a Bayesian approach for which the structural model is taken as the prior on a truncation sieve. The advantage is that the prior amounts to a dimensionality reduction that makes computations feasible when data is sparse. Relaxation of the prior leads to informative diagnostics. The Markov chain Monte Carlo computational strategy developed for this Bayesian estimator can also be applied to frequentist estimators. Because it is more robust than traditional quasi Newton hill climbing methods, estimation using nonstandard criterion functions becomes practicable. The Cramer-Von Mises criterion is an instance that is interesting because it is defensible when the economic model is admittedly misspecified and it gives results that seem qualitatively similar to the Bayesian approach in applications. A theoretical justification of Cramer-Von Mises estimates is sought. This project also continues an ongoing program of empirical work that exploits new methodologies developed under this program of econometric research. Initial work will focus on determining whether structural macro models that can pass tests of model adequacy based on macro time series data will continue to do so when required to confront, in addition, data on cash flows from a cross section of assets.Broad impact: The availability of practicable methods to determine from data the parameters of substantive models rich enough to accurately represent target phenomena and the availability of methods to assess the adequacy of such models is of considerable societal importance. The methods developed within the program have been applied in science, business, and government. In thesciences diffusion has been broad; a sample of citations in non-economic and non-statistical journals is the following: American Journal of Epidemiology, American Naturalist, Annals of Human Biology, Ecology, Journal of Pharmacokinetics and Biopharmaceutics, Journal of Psychiatric Research, Nature, Physica D, and Physics and Chemistry of the Earth C. Diffusion to business and government has been primarily through inclusion of methods developed within the project in commercial statistical packages such as SAS.
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科研奖励(0)
会议论文
Extensions and Applications of Efficient Method of Moments
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批准号:0000176
-
项目类别:Continuing Grant
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资助金额:$23.44万
-
财政年份:2000
-
负责人:A. Ronald Gallant
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依托单位:
Efficient Method of Moments Estimation with Application to Stochastic Differential Equations
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批准号:9514198
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项目类别:Standard Grant
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资助金额:$16.99万
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财政年份:1996
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负责人:A. Ronald Gallant
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依托单位:
Toward Accurate Inference in Nonlinear Dynamic Models
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批准号:9320376
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项目类别:Continuing Grant
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资助金额:$10.15万
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财政年份:1993
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负责人:A. Ronald Gallant
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依托单位:
Toward Accurate Inference in Nonlinear Dynamic Models
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批准号:9111867
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项目类别:Continuing Grant
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资助金额:$10.68万
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财政年份:1992
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负责人:A. Ronald Gallant
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依托单位:
Toward Accurate Inference in Nonlinear Econometrics
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批准号:8808015
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项目类别:Continuing Grant
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资助金额:$12.93万
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财政年份:1988
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负责人:A. Ronald Gallant
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依托单位:
Semi-nonparametric and Finite Dimensional Nonlinear Econometric Inference
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批准号:8507829
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项目类别:Continuing Grant
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资助金额:$11.21万
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财政年份:1985
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负责人:A. Ronald Gallant
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依托单位:
Instrumental Variables Methods For Nonlinear Models
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批准号:8014239
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项目类别:Standard Grant
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资助金额:$10.64万
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财政年份:1981
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负责人:A. Ronald Gallant
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依托单位:
Computer Science and Statistics: Eleventh Annual Symposium On the Interface in North Carolina, March 6-7, 1978
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批准号:7728307
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项目类别:Standard Grant
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资助金额:$0.45万
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财政年份:1978
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负责人:A. Ronald Gallant
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依托单位:
海外基金