Ge Enbo, Zhao Bin. Evaluation of global energy cycle for CMA-GFS based on scale analysis. J Appl Meteor Sci, 2024, 35(2): 156-167. DOI:  10.11898/1001-7313.20240203.
Citation: Ge Enbo, Zhao Bin. Evaluation of global energy cycle for CMA-GFS based on scale analysis. J Appl Meteor Sci, 2024, 35(2): 156-167. DOI:  10.11898/1001-7313.20240203.

Evaluation of Global Energy Cycle for CMA-GFS Based on Scale Analysis

DOI: 10.11898/1001-7313.20240203
  • Received Date: 2023-11-08
  • Rev Recd Date: 2024-02-05
  • Publish Date: 2024-03-31
  • The first step in improving a model is to identify deficiencies in the model forecast. With the continuous advancement of numerical prediction technology, the precise assessment and analysis of model prediction errors, particularly the traceable technology of systematic errors, has gradually become a pivotal issue in model evaluation. Atmospheric energy circulation, as a fundamental principle of atmospheric motion, accurately represents the dynamic and physical interaction mechanisms. With a deeper understanding of the atmospheric energy cycle process, its applications have also expanded continuously. Particularly in recent decades, it has been used to assess the performance of numerical models and reanalysis datasets, serving as an essential metric for understanding model forecast capability and identifying systematic errors. Encompassed within the mixed space-time domain energy cycle are the mean circulation, stationary (deviation from the zonal mean), and transient (deviation from the temporal mean) eddies, and their interconversions of the available potential energy and kinetic energy, with each component holding physical significance. Based on the mixed space-time domain energy cycle framework and scale analysis methods, the energy cycle error characteristics and sources in CMA-GFS at planetary scales (zonal wavenumber 1-3) and synoptic and below (greater than zonal wavenumber 3) scales are examined using CMA-GFS global forecast product and ERA5 global reanalysis data in 2022. Results show that CMA-GFS can effectively replicate characteristics of the atmospheric energy cycle. However, its overestimation of baroclinity results in a stronger available potential energy of the mean circulation, which shows an increasing trend with forecast lead time. The stationary and transient eddy energy are dominated by planetary scales and synoptic and below scales, respectively. Errors in the available potential energy of the stationary eddy component and transient eddy component are determined by thermal conditions. CMA-GFS shows higher stationary eddy available potential energy and less transient eddy available potential energy. Systematic underestimations are observed in kinetics of stationary eddy component and transient eddy component, with predominantly negative errors concentrated near centers of subtropical jets and the polar night jet. This is primarily due to stronger barotropic transports, which transfer more energy from eddies to the mean circulation. As the baroclinity gradually increased, the transient eddy also increased after 120 h lead time. CMA-GFS underestimates four eddy energies in the boreal winter and overestimates or slightly underestimates them in the boreal summer, leading to a significant weakening of their seasonal variation.
  • Fig. 1  Variation of globally integrated values of mixed space-time domain energy cycle for ERA5 and CMA-GFS with lead time in Jul 2022

    Fig. 2  Distribution of zonal mean temperature error of CMA-GFS in Jul 2022

    Fig. 3  Latitude-pressure distribution of stationary eddy component of available potential energy of different scale components for ERA5 and CMA-GFS in Jul 2022

    Fig. 4  Variation of globally integrated values of static stability, stationary temperature eddies and transient temperature eddies for ERA5 and CMA-GFS in Jul 2022

    Fig. 5  Latitude-pressure distribution of transient eddy component of available potential energy of different scale components for ERA5 and CMA-GFS in Jul 2022

    Fig. 6  Latitude-pressure distribution of the stationary eddy component of kinetic energy of different scale components for ERA5 and CMA-GFS in Jul 2022

    Fig. 7  Latitude-pressure distribution of transient eddy component of kinetic energy of different scale components for ERA5 and CMA-GFS in Jul 2022

    Fig. 8  Energy variation for ERA5 and CMA-GFS in 2022

  • [1]
    Zhang M, Yu H P, Huang J P, et al. Assessment on unsystematic errors of GRAPES_GFS 2.0. J Appl Meteor Sci, 2019, 30(3): 332-344. doi:  10.11898/1001-7313.20190307
    [2]
    Zhang M, Yu H P, Huang J P, et al. Assessment on systematic errors of GRAPES_GFS 2.0. J Appl Meteor Sci, 2018, 29(5): 571-583. doi:  10.11898/1001-7313.20180506
    [3]
    Li Z, Chen J, Ma Z, et al. Deviation distribution features of CMA-GFS cloud prediction. J Appl Meteor Sci, 2022, 33(5): 527-540. doi:  10.11898/1001-7313.20220502
    [4]
    Xing N, Zhong J Q, Lei L, et al. A probabilistic forecast experiment of short-duration heavy rainfall in Beijing based on CMA-BJ. J Appl Meteor Sci, 2023, 34(6): 641-654. doi:  10.11898/1001-7313.20230601
    [5]
    Li H, Wang X M, Lü L Y, et al. Refined verification of numerical forecast of subtropical high edge precipitation in Huanghuai Region. J Appl Meteor Sci, 2023, 34(4): 413-425. doi:  10.11898/1001-7313.20230403
    [6]
    Margules M. Zur sturmtheorie. Meteor Z, 1906, 23(11): 481-497.
    [7]
    Lorenz E N. Available potential energy and the maintenance of the general circulation. Tellus, 1955, 7(2): 157-167. doi:  10.3402/tellusa.v7i2.8796
    [8]
    Oort A H. On estimates of the atmospheric energy cycle. Mon Wea Rev, 1964, 92(11): 483-493. doi:  10.1175/1520-0493(1964)092<0483:OEOTAE>2.3.CO;2
    [9]
    Krueger A F, Winston J S, Haines D A. Computations of atmospheric energy and its transformation for the Northern Hemisphere for a recent five-year period. Mon Wea Rev, 1965, 93(4): 227-238. doi:  10.1175/1520-0493(1965)093<0227:COAEAI>2.3.CO;2
    [10]
    Marques C A F, Rocha A, Corte-Real J. Comparative energetics of ERA-40, JRA-25 and NCEP-R2 reanalysis, in the wave number domain. Dyn Atmos Oceans, 2010, 50(3): 375-399. doi:  10.1016/j.dynatmoce.2010.03.003
    [11]
    Li L M, Jiang X, Chahine M T, et al. The mechanical energies of the global atmosphere in El Niño and La Niña years. J Atmos Sci, 2011, 68(12): 3072-3078. doi:  10.1175/JAS-D-11-072.1
    [12]
    Pan Y F, Li L M, Jiang X, et al. Earth's changing global atmospheric energy cycle in response to climate change. Nat Commun, 2017, 8. DOI: 10.1038/ncomms14367.
    [13]
    Ulbrich U, Speth P. The global energy cycle of stationary and transient atmospheric waves: Results from ECMWF analyses. Meteor Atmos Phys, 1991, 45(3): 125-138.
    [14]
    Geng Q Z. Vorticity source, energy source and energy propagation of the teleconnection patterns in the upper troposphere of the Northern Hemisphere. J Appl Meteor Sci, 1996, 7(4): 414-420. http://qikan.camscma.cn/article/id/19960456
    [15]
    Wei F Y. Progresses on climatological statistical diagnosis and prediction methods-In commenoration of the 50 anniversaries of CAMS estatblishment. J Appl Meteor Sci, 2006, 17(6): 736-742. doi:  10.3969/j.issn.1001-7313.2006.06.011
    [16]
    Li L M, Ingersoll A P, Jiang X, et al. Lorenz energy cycle of the global atmosphere based on reanalysis datasets. Geophys Res Lett, 2007, 34(16). DOI: 10.1029/2007GL029985.
    [17]
    Zhao B, Zhang B, Shi C X, et al. Comparison of the global energy cycle between Chinese reanalysis interim and ECMWF reanalysis. J Meteor Res, 2019, 33(3): 563-575. doi:  10.1007/s13351-019-8129-7
    [18]
    Kong R, Wang J J, Liang F, et al. Applying scale decomposition method to verification of quantitative precipitation nowcasts. J Appl Meteor Sci, 2010, 21(5): 535-544. doi:  10.3969/j.issn.1001-7313.2010.05.003
    [19]
    Saltsman B. Equations governing the energetics of the larger scales of atmospheric turbulence in the domain of wave number. J Meteor, 1957, 14(6): 513-523. doi:  10.1175/1520-0469(1957)014<0513:EGTEOT>2.0.CO;2
    [20]
    Saltzman B, Teweles S. Further statistics on the exchange of kinetic energy between harmonic components of the atmospheric flow. Tellus, 1964, 16(4): 432-435. doi:  10.1111/j.2153-3490.1964.tb00180.x
    [21]
    Shen X S, Wang J J, Li Z C, et al. Research and operational development of numerical weather prediction in China. J Meteor Res, 2020, 34(4): 675-698. doi:  10.1007/s13351-020-9847-6
    [22]
    Zhang J, Sun J, Shen X S, et al. Key model technologies of CMA-GFS V4.0 and application to operational forecast. J Appl Meteor Sci, 2023, 34(5): 513-526. doi:  10.11898/1001-7313.20230501
    [23]
    Huo Z H, Li X L, Chen J, et al. CMA global ensemble prediction using singular vectors from background field. J Appl Meteor Sci, 2022, 33(6): 655-667. doi:  10.11898/1001-7313.20220602
    [24]
    Hersbach H, Bell B, Berrisford P, et al. The ERA5 global reanalysis. Q J R Meteor Soc, 2020, 146(730): 1999-2049.
    [25]
    Li Z H, Peng J, Zhang L F, et al. Exploring the differences in kinetic energy spectra between the NCEP FNL and ERA5 datasets. J Atmos Sci, 2023, 81(2): 363-380.
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    • Received : 2023-11-08
    • Accepted : 2024-02-05
    • Published : 2024-03-31

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