Non-Gaussian Ensemble Filtering and Adaptive Inflation for Soil Moisture Data Assimilation

被引:0
|
作者
Dibia, Emmanuel C. [1 ]
Reichle, Rolf H. [2 ]
Anderson, Jeffrey L. [3 ]
Liang, Xin-Zhong [1 ,4 ]
机构
[1] Univ Maryland, Dept Atmospher & Ocean Sci, College Pk, MD 20742 USA
[2] NASA Goddard Space Flight Ctr, Global Modeling & Assimilat Off, Greenbelt, MD USA
[3] Natl Ctr Atmospher Res, Boulder, CO USA
[4] Earth Syst Sci Interdisciplinary Ctr, College Pk, MD 20740 USA
关键词
Adaptive models; Data assimilation; Model errors; Reanalysis data; KALMAN FILTER; COVARIANCE INFLATION; PARTICLE FILTER; IMPACT; ALGORITHM; MODEL;
D O I
10.1175/JHM-D-22-0046.1
中图分类号
P4 [大气科学(气象学)];
学科分类号
0706 ; 070601 ;
摘要
The rank histogram filter (RHF) and the ensemble Kalman filter (EnKF) are assessed for soil moisture esti-mation using perfect model (identical twin) synthetic data assimilation experiments. The primary motivation is to gauge the impact on analysis quality attributable to the consideration of non-Gaussian forecast error distributions. Using the NASA Catchment land surface model, the two filters are compared at 18 globally distributed single-catchment locations for a 10-yr experiment period. It is shown that both filters yield adequate estimates of soil moisture, with the RHF having a small but significant performance advantage. Most notably, the RHF consistently increases the normalized information contribution (NIC) score of the mean absolute bias by 0.05 over that of the EnKF for surface, root-zone, and profile soil moisture. The RHF also increases the NIC score for the anomaly correlation of surface soil moisture by 0.02 over that of the EnKF (at a 5% significance level). Results additionally demonstrate that the performance of both filters is somewhat improved when the ensemble priors are adaptively inflated to offset the negative effects of systematic errors.
引用
收藏
页码:1039 / 1053
页数:15
相关论文
共 50 条
  • [21] A Maximum Likelihood Ensemble Filter via a Modified Cholesky Decomposition for Non-Gaussian Data Assimilation
    David Nino-Ruiz, Elias
    Mancilla-Herrera, Alfonso
    Lopez-Restrepo, Santiago
    Quintero-Montoya, Olga
    SENSORS, 2020, 20 (03)
  • [22] Cluster Sampling Filters for Non-Gaussian Data Assimilation
    Attia, Ahmed
    Moosavi, Azam
    Sandu, Adrian
    ATMOSPHERE, 2018, 9 (06):
  • [23] A Sequential Non-Gaussian Approach for Precipitation Data Assimilation
    Hortal, Andres A. Perez
    Zawadzki, Isztar
    Yau, M. K.
    MONTHLY WEATHER REVIEW, 2021, 149 (04) : 1069 - 1087
  • [24] Measures of observation impact in non-Gaussian data assimilation
    Fowler, Alison
    Van Leeuwen, Peter Jan
    TELLUS SERIES A-DYNAMIC METEOROLOGY AND OCEANOGRAPHY, 2012, 64
  • [25] Sampling the posterior: An approach to non-Gaussian data assimilation
    Apte, A.
    Hairer, M.
    Stuart, A. M.
    Voss, J.
    PHYSICA D-NONLINEAR PHENOMENA, 2007, 230 (1-2) : 50 - 64
  • [26] Adaptive Savitzky-Golay Filtering in Non-Gaussian Noise
    John, Arlene
    Sadasivan, Jishnu
    Seelamantula, Chandra Sekhar
    IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2021, 69 (69) : 5021 - 5036
  • [27] An adaptive non-Gaussian filtering using pattern recognition approach
    Durovic, ZM
    Kovacevic, BD
    ICECS 96 - PROCEEDINGS OF THE THIRD IEEE INTERNATIONAL CONFERENCE ON ELECTRONICS, CIRCUITS, AND SYSTEMS, VOLS 1 AND 2, 1996, : 676 - 679
  • [28] Nonlinear Spline Adaptive Filtering Against Non-Gaussian Noise
    Wenyan Guo
    Yongfeng Zhi
    Circuits, Systems, and Signal Processing, 2022, 41 : 579 - 596
  • [29] Nonlinear Spline Adaptive Filtering Against Non-Gaussian Noise
    Guo, Wenyan
    Zhi, Yongfeng
    CIRCUITS SYSTEMS AND SIGNAL PROCESSING, 2022, 41 (01) : 579 - 596
  • [30] Non-Gaussian Ensemble Optimization
    Nilsen, Mathias M.
    Stordal, Andreas S.
    Raanes, Patrick N.
    Lorentzen, Rolf J.
    Eikrem, Kjersti S.
    MATHEMATICAL GEOSCIENCES, 2024, 56 (08) : 1671 - 1696