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Development of a tangent linear model (version 1.0) for the High-Order Method Modeling Environment dynamical core

机译:开发用于高阶方法建模环境动态核心的切线线性模型(1.0版)

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We describe development and validation of a tangent linear model for theHigh-Order Method Modeling Environment, the default dynamical core in theCommunity Atmosphere Model and the Community Earth System Model that solves aprimitive hydrostatic equation using a spectral element method. A tangentlinear model is primarily intended to approximate the evolution ofperturbations generated by a nonlinear model, provides a computationallyefficient way to calculate a nonlinear model trajectory for a short timerange, and serves as an intermediate step to write and test adjoint models,as the forward model in the incremental approach to four-dimensional variationaldata assimilation, and as a tool for stability analysis. Each module in thetangent linear model (version 1.0) is linearized by hands-on derivations, andis validated by the Taylor–Lagrange formula. The linearity checks confirmall modules correctly developed, and the field results of the tangent linearmodules converge to the difference field of two nonlinear modules as themagnitude of the initial perturbation is sequentially reduced. Also,experiments for stable integration of the tangent linear model (version 1.0)show that the linear model is also suitable with an extended time step sizecompared to the time step of the nonlinear model without reducing spatialresolution, or increasing further computational cost. Although the scope ofthe current implementation leaves room for a set of natural extensions, theresults and diagnostic tools presented here should provide guidance forfurther development of the next generation of the tangent linear model, thecorresponding adjoint model, and four-dimensional variational data assimilation,with respect to resolution changes and improvements in linearized physics anddynamics.
机译:我们描述了用于高阶方法建模环境,社区大气模型中的默认动力核心和社区地球系统模型的切线线性模型的开发和验证,该模型使用谱元方法求解了原始静水力方程。切线线性模型的主要目的是近似估计非线性模型产生的扰动的演化,提供一种计算效率高的方法来计算短时间范围内的非线性模型轨迹,并作为编写和测试伴随模型的中间步骤,作为正向模型。进行四维变分数据同化的增量方法,并作为稳定性分析的工具。切线线性模型(1.0版)中的每个模块都通过动手线性化处理,并通过泰勒-拉格朗日公式进行了验证。线性检查确认所有模块正确开发,并且切线线性模块的场结果收敛于两个非线性模块的差分场,这是因为初始扰动的大小依次减小。同样,切线线性模型(版本1.0)的稳定集成实验表明,与非线性模型的时间步长相比,线性模型也适用于扩展的时间步长,而不会降低空间分辨率或增加进一步的计算成本。尽管当前实现的范围为一系列自然扩展留有余地,但此处介绍的结果和诊断工具应为进一步开发下一代切线线性模型,相应的伴随模型和四维变分数据同化提供指导。解决分辨率变化以及线性物理和动力学方面的改进。

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