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Optimization of Bathymetry Estimates for Nearshore Hydrodynamic Models Using Bayesian Methods

机译:贝叶斯方法优化近岸水动力模型的等深线估计

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摘要

A Bayesian inverse framework is developed to optimize the skill of a predictive numerical model via interpolation of bathymetric measurements to provide the most probable bathymetric surface. The numerical model is a coupled wave flow model and predicts wave and hydrodynamic information (e.g., significant wave height and longshore velocity). The Bayesian method, coupled with Markov chain Monte Carlo (MCMC) optimization, is used to find the bathymetric field, which serves to minimize the residual errors between measured data and the corresponding numerical model results. By using a Bayesian approach, the range of probable model parameters is inferred from the observed data. Monte Carlo simulation is also applied to this numerical model to perform the uncertainty analysis of the model output fields (wave height and flow velocity). This analysis is performed by taking random samples from the probability distribution function (PDF) of inputs and running the model as required until the desired precision (+/- 0.05 m for significant wave height) in output fields is achieved. The case study used in this analysis is the DUCK94 experiment, which was conducted at the US Army Field Research Facility at Duck, North Carolina, in the fall of 1994. The unknown model parameters for the hydrodynamic model involve those controlling bathymetric resolution. Furthermore, the ability of the statistical model to estimate the observed data is tested by running the forward model for two sets of input parameters: the estimated input parameters updated by the previously mentioned statistical model and the prior (noninformative) parameters. Using the model parameters estimated from the Bayesian analysis leads to improved comparisons to data. Using the presented method, the relative errors between the model outputs and the observed data for significant wave height at nearshore gauges is reduced by 30%.
机译:贝叶斯逆框架的开发是通过对测深测量值进行插值来优化预测数值模型的技巧,以提供最可能的测深表面。数值模型是耦合的波浪流模型,可预测波浪和流体动力信息(例如,显着的波浪高度和长岸速度)。贝叶斯方法与马尔可夫链蒙特卡洛(MCMC)优化方法结合使用,可以找到测深场,以最小化测量数据和相应数值模型结果之间的残留误差。通过使用贝叶斯方法,可以从观察到的数据中推断出可能的模型参数范围。蒙特卡洛模拟也应用于此数值模型,以执行模型输出场(波高和流速)的不确定性分析。通过从输入的概率分布函数(PDF)中抽取随机样本并根据需要运行模型,直到在输出字段中达到所需的精度(对于显着的波高为+/- 0.05 m),来执行此分析。本分析中使用的案例研究是DUCK94实验,该实验于1994年秋天在北卡罗来纳州达克市的美国陆军野战研究设施中进行。流体动​​力学模型的未知模型参数涉及控制测深分辨率的参数。此外,通过对两组输入参数运行正向模型来测试统计模型估计观测数据的能力:由先前提到的统计模型更新的估计输入参数和先前(非信息性)参数。使用从贝叶斯分析估计的模型参数可以改进与数据的比较。使用所提出的方法,在近海规范处,对于显着的波高,模型输出与观测数据之间的相对误差减少了30%。

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  • 来源
    《日本建築学会计画論文集》 |2018年第6期|04018024.1-04018024.14|共14页
  • 作者单位

    Texas A&M Univ, Dept Ocean Engn, 200 Seawolf Pkwy, Galveston, TX 77554 USA|Texas A&M Univ, Zachry Dept Civil Engn, College Stn, TX 77843 USA;

    Texas A&M Univ, Zachry Dept Civil Engn, College Stn, TX 77843 USA;

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