Collaborative Research: Improved Minimization Techniques in Meteorological Data Assimilation
Collaborative Research: Improved Minimization Techniques in Meteorological Data Assimilation
批准号:
0086559
负责人:
Stephen Wright
金额:
$19.89万
依托单位:
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
2001
资助国家:
美国
项目状态:
已结题
起止时间:
2001-03-01 至 2001-11-30
中文摘要
该项目的目标是开发改进的优化技术,用于气象学中的三维和四维数据同化,这将减少同化过程所需的计算机时间并提高结果的可靠性。 该研究将包括现有同化代码的实验工作,以及优化算法和物理模型的理论研究。 该项目是 Jorge Nocedal 博士(西北大学)、Stephen Wright 博士(芝加哥大学)和国家环境预测中心 (NCEP) 研究人员的共同努力。新的优化技术包括用于最小化非线性成本函数的丰富有限记忆拟牛顿法、用于加速共轭梯度法的自动预处理器以及非线性最小二乘问题的结构化拟牛顿法。 新技术将针对背景协方差矩阵不具有简单稀疏结构的情况而设计。 当计算过程中模型中使用不同级别的分辨率时(气象模型的常见情况),这些技术还必须具有鲁棒性。 因此,必须开发一个理论框架来量化这些不准确性对算法性能的影响。大气科学和数学科学部门共同支持该项目。
英文摘要
The goal of this project is to develop improved optimization techniques for use in three- and four-dimensional data assimilation in meteorology that will both reduce the computer time required in the assimilation process and increase the reliability of the results. The research will consist of experimental work with existing assimilation codes, in conjunction with a theoretical study of both the optimization algorithms and the physical models. The project represents a collaborative effort among Dr. Jorge Nocedal (Northwestern University), Dr. Stephen Wright (University of Chicago), and researchers at the National Centers for Environmental Prediction (NCEP).The new optimization techniques include enriched limited memory quasi-Newton methods for minimizing the nonlinear cost functions, automatic preconditioners to accelerate the conjugate gradient method, and structured quasi-Newton methods of nonlinear least squares problems. The new techniques will be designed for the case in which the background covariance matrix does not have a simple sparsity structure. The techniques must also be robust when varying levels of resolution are used in the model during computation, a common situation with meteorological models. Thus, a theoretical framework that quantifies the effects of these inaccuracies on the performance of the algorithms will have to be developed.The Divisions of Atmospheric Sciences and Mathematical Sciences jointly support this project.
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