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• W809601509 abstract "The hybrid methods combing the 4D variational method and the ensemble Kalman filter provide a flexible framework. In such framework the potential advantages with respect to each method (e.g. the flow-dependent background error covariance, the ability to explicitly get the analysis error covariance matrix, the iterative minimization procedure and the simultaneously assimilation of all observations with in a time span etc.) can be retained. In this thesis, an enhanced ensemble-based 4DVar scheme is proposed and has been analyzed in detail in the case of the 2D shallow water model. Several variations related to this method are introduced and tested. We proposed a new nested loop scheme in which the background error covariance matrix is updated for each outer loop. We also devised different ensemble update schemes together with two localization schemes. And we exploited the links between the analysis error covariance matrix and the inverse Hessian of our 4D cost function. All these variants have been tested with the real Kinect-captured image data and synthetic image data associated with a SQG (Surface Quasi-Geostrophic) model, respectively. At the second stage, a parameter estimation scheme of our proposed ensemble-based variational method is devised. Such formulation allows the parameter estimation of an uncertainty subgrid stress tensor. And this uncertainty subgrid stress tensor is derived from a perspective of flow phenomenon driven by a stochastic process. Finally, a first effort is made to assimilation high-resolution image data with the dynamical model running on a much coarser grid." @default.
• W809601509 created "2016-06-24" @default.
• W809601509 creator A5056662571 @default.
• W809601509 date "2014-12-16" @default.
• W809601509 modified "2023-09-26" @default.
• W809601509 title "Study of variational ensemble methods for image assimilation" @default.
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