Multivariate assimilation in MERCATOR project: New statistical parameters from forecast error estimation

被引:3
|
作者
Etienne, H. [1 ]
Benkiran, M. [1 ]
机构
[1] CLS, F-31526 Ramonville St Agne, France
关键词
multivariate assimilation; optimal interpolation; ensemble experiments; error covariance matrix; operational oceanography; Atlantic Ocean; reduced space;
D O I
10.1016/j.jmarsys.2005.11.020
中图分类号
P [天文学、地球科学];
学科分类号
07 ;
摘要
The new operational prototype of Mercator (french Global Ocean Data Assimilation Experiment contribution) is composed of a North Atlantic primitive equation ocean model OPA (Ocean Parallel Algorithm between 20 degrees S and 70 degrees N, [Madec, G., P. Delecluse, M. Imbard and C. Levy (1998). OPA8.1 ocean general circulation model reference manuel. Notes du pole de modelisation IPSL. n degrees 11: 91p]) and of a multivariate and multidata assimilation scheme [De Mey, R and M. Benkiran (2002). "A multivariate reduced-order optimal interpolation method and its application in Mediterranean basin-scale circulation." Ocean Forecasting : Conceptual basis and application, Pinardi, N., Springer Verlag.] This system has already given some significant improvements from previous Mercator configurations (M. Benkiran, personal communication). However some biases on ocean state still remain in the tropics where the reduced-order optimal interpolation scheme is suspected to be ill-parameted in the model forecast error. Indeed the guess error covariance matrix is decomposed into an error variance value and a spatio-temporal correlation function which are assumed to have some "good" properties (spatial homogeneity of the correlation function, constant ratio between signal and error variance). This study shows how we can use ensemble methods to validate these assumptions. We can see that the correlation function can reach negative values locally, mostly in regions of high variability contradictory with the homogeneous hypothesis. The reduced space used in the operational configuration is based on the signal seasonal Empirical Orthogonal Functions (EOFs). An empirical relationship between signal and error variance has been set and the correlation function is the same on every dimension of the reduced space. By projection of the estimated guess error variance onto the reduced space, we find a repartition of this quantity quite different to what was set in the system. The error statistics is found to be inhomogeneous compared to hypothesis made in the assimilation scheme. These two new parameters tested separately in the assimilation scheme gives significant improvements of the forecast and analysis results. This is particularly obvious in the tropics. But relationship between signal and error statistics (as assumed in the optimal interpolation) is found to be complex. (c) 2006 Elsevier B.V. All rights reserved.
引用
收藏
页码:430 / 449
页数:20
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