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首页> 外文期刊>Journal of Advances in Modeling Earth Systems >Uncertainty Quantification of Ocean Parameterizations: Application to the K‐Profile‐Parameterization for Penetrative Convection
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Uncertainty Quantification of Ocean Parameterizations: Application to the K‐Profile‐Parameterization for Penetrative Convection

机译:海洋参数化的不确定性量化:应用于k-profile参数化的穿透对流

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摘要

Parameterizations of unresolved turbulent processes often compromise the fidelity of large‐scale ocean models. In this work, we argue for a Bayesian approach to the refinement and evaluation of turbulence parameterizations. Using an ensemble of large eddy simulations of turbulent penetrative convection in the surface boundary layer, we demonstrate the method by estimating the uncertainty of parameters in the convective limit of the popular “K‐Profile Parameterization.” We uncover structural deficiencies and propose an alternative scaling that overcomes them. Plain Language Summary Climate projections are often compromised by significant uncertainties which stem from the representation of physical processes that cannot be resolved—such as clouds in the atmosphere and turbulent swirls in the ocean—but which have to be parameterized. We propose a methodology for improving parameterizations in which they are tested against, and tuned to, high‐resolution numerical simulations of subdomains that represent them more completely. A Bayesian methodology is used to calibrate the parameterizations against the highly resolved model, to assess their fidelity and identify shortcomings. Most importantly, the approach provides estimates of parameter uncertainty. While the method is illustrated for a particular parameterization of boundary layer mixing, it can be applied to any parameterization.
机译:未解决的湍流过程的参数化通常会损害大型海洋模型的保真度。在这项工作中,我们争论贝叶斯方针的细化和评估湍流参数化。在表面边界层中使用大涡流模拟的大型涡流模拟,我们通过估计流行“k型材参数化的对流极限的参数的不确定性来证明该方法。我们发现结构缺陷,并提出了一种克服它们的替代缩放。普通语言摘要气候预测往往受到重大不确定性的损害,这些不确定性源于无法解决的物理过程的代表性 - 例如大气中的云和海洋中的湍流漩涡 - 但必须参数化。我们提出了一种改进其测试的参数化的方法,并调整到诸多子域的高分辨率数值模拟,以更完整地表示它们。贝叶斯方法用于校准针对高度解决模型的参数化,以评估他们的保真度并确定缺点。最重要的是,该方法提供了参数不确定性的估计。虽然该方法被示出用于边界层混合的特定参数化,但它可以应用于任何参数化。

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