基于测量数据同化变分算法的亚速海上层悬浮物浓度恢复

V. S. Kochergin, S. Kochergin
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引用次数: 0

摘要

本工作的目的是测试变异算法,并创建一个程序代码来同化测量的悬浮物浓度。本文讨论了亚速海上层悬浮物浓度资料的变分同化的一个例子。最新的信息是从卫星接收的,但由于各种原因,包括云的散射效应,它经常包含遗漏。因此,考虑到卫星信息,开发了一个模型解,从中选择有遗漏的测量数据。这些信息模拟了云的存在。被动杂质输运模型的数值实现采用了基于亚速海动态模型的计算结果、梯度法最小化预报质量函数以及在参数空间中构造其梯度的伴随问题。在实施变型过程时,对主要任务和伴随任务以及变型中的任务进行整合。最后一个是在执行梯度下降时确定迭代参数所必需的。利用TVD近似求解积分问题。数值实验结果表明,该程序在规定条件下运行可靠,可以很好地恢复初始场。所实现的测量数据同化变分算法可用于基于时间和空间分布的信息识别数值模拟的输入参数,以解决各种环境问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Recovery of the Concentration of Suspended Matter in the Upper Layer of the Sea of Azov Based on a Variational Algorithm for Assimilation of Measurement Data
The purpose of this work is to test the variation algorithm and create a program code for assimilation of the measured concentration of suspended matter. The paper considers an example of variational assimilation of data on the concentration of suspended matter in the upper layer of the Azov Sea. The most up-to-date information is received from satellites, but it often contains omissions due to various reasons, including the scattering effect of clouds. Therefore, taking into account satellite information, a model solution was developed from which measurement data with omissions were selected. This information simulated presence of clouds. The numerical implementation of the passive impurity transport model used the results of calculations based on the dynamic model of the Sea of Azov, gradient methods for minimizing the forecast quality function, and the solution of an adjoint problem for constructing its gradient in the parameter space. When implementing the variation procedure, integration is performed of the main and adjoint tasks as well as the task in variations. The last is necessary for determining the iterative parameter when performing a gradient descent. Integration problems are solved using TVD approximations. As a result of numerical experiments, the reliable operation of the procedure under the specified conditions is shown, which allows to restore the initial field with good accuracy. The implemented variational algorithm for assimilation of measurement data can be applied to identify the input parameters of numerical modeling based on information distributed over time and space to solve various environmental problems.
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