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고해상도 수치예측자료 생산을 위한 경도-역거리 제곱법(GIDS) 기반의 공간 규모 상세화 기법 활용

Implementation of Spatial Downscaling Method Based on Gradient and Inverse Distance Squared (GIDS) for High-Resolution Numerical Weather Prediction Data

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참고문헌

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주제분류대기과학

초록

In this study, we examined a spatial downscaling method based on Gradient and Inverse Distance Squared (GIDS) weighting to produce high-resolution grid data from a numerical weather prediction model over Korean Peninsula with complex terrain. The GIDS is a simple and effective geostatistical downscaling method using horizontal distance gradients and an elevation. The predicted meteorological variables (e.g., temperature and 3-hr accumulated rainfall amount) from the Limited-area ENsemble prediction System (LENS; horizontal grid spacing of 3 km) are used for the GIDS to produce a higher horizontal resolution (1.5 km) data set. The obtained results were compared to those from the bilinear interpolation. The GIDS effectively produced high-resolution gridded data for temperature with the continuous spatial distribution and high dependence on topography. The results showed a better agreement with the observation by increasing a searching radius from 10 to 30 km. However, the GIDS showed relatively lower performance for the precipitation variable. Although the GIDS has a significant efficiency in producing a higher resolution gridded temperature data, it requires further study to be applied for rainfall events.

Abstract

In this study, we examined a spatial downscaling method based on Gradient and Inverse Distance Squared (GIDS) weighting to produce high-resolution grid data from a numerical weather prediction model over Korean Peninsula with complex terrain. The GIDS is a simple and effective geostatistical downscaling method using horizontal distance gradients and an elevation. The predicted meteorological variables (e.g., temperature and 3-hr accumulated rainfall amount) from the Limited-area ENsemble prediction System (LENS; horizontal grid spacing of 3 km) are used for the GIDS to produce a higher horizontal resolution (1.5 km) data set. The obtained results were compared to those from the bilinear interpolation. The GIDS effectively produced high-resolution gridded data for temperature with the continuous spatial distribution and high dependence on topography. The results showed a better agreement with the observation by increasing a searching radius from 10 to 30 km. However, the GIDS showed relatively lower performance for the precipitation variable. Although the GIDS has a significant efficiency in producing a higher resolution gridded temperature data, it requires further study to be applied for rainfall events.

참고문헌 (32)

  1. Joong-Bae AHN, "The Reproducibility of Surface Air Temperature over South Korea Using Dynamical Downscaling and Statistical Correction", Journal of the Meteorological Society of Japan. Ser. II, 90(4), pp.493~507 (2012), Meteorological Society of Japan[DOI]
  2. Ahrens, C. D., "Meteorology today: An introduction to weather, climate, and the environment", pp.624~ (2003), Brooks Cole
  3. Barnes, S. L., "A technique for maximizing details in numerical weather map analysis", J. Appl. Meteor. Climatol., 3, pp.396~409 (1964)
  4. R. M. Cardoso, "WRF high resolution simulation of Iberian mean and extreme precipitation climate", International Journal of Climatology, 33(11), pp.2591~2608 (2013), Wiley[DOI]
  5. Case, J. L., "An objective technique for verifying sea breezes in high-resolution numerical weather prediction models", Wea. Forecasting, 19, pp.690~705 (2004)
  6. Cressman, G. P., "An operational objective analysis system", Mon. Wea. Rev., 87, pp.367~374 (1959)
  7. Daly, C., "Variable influence of terrain on precipitation patterns: Delineation and use of effective terrain height in PRISM", pp.2002
  8. Daly, C., "A statistical-topographic model for mapping climatological precipitation over mountainous terrain", J. Appl. Meteor. Climatol., 33, pp.140~158 (1994)
  9. A. Di Piazza, "Comparative analysis of different techniques for spatial interpolation of rainfall data to create a serially complete monthly time series of precipitation for Sicily, Italy", International Journal of Applied Earth Observation and Geoinformation, 13(3), pp.396~408 (2011), Elsevier BV[DOI]
  10. Lorraine E Flint, "Downscaling future climate scenarios to fine scales for hydrologic and ecological modeling and analysis", Ecological Processes, 1(1) (2012), Springer Science and Business Media LLC[DOI]
  11. Huade Guan, "Mapping Mean Monthly Temperatures over a Coastal Hilly Area Incorporating Terrain Aspect Effects", Journal of Hydrometeorology, 14(1), pp.233~250 (2013), American Meteorological Society[DOI]
  12. U. Heikkilä, "Dynamical downscaling of ERA-40 in complex terrain using the WRF regional climate model", Climate Dynamics, 37(7-8), pp.1551~1564 (2011), Springer Science and Business Media LLC[DOI]
  13. Johnson, G. L., "Spatial variability and interpolation of stochastic weather simulation model parameters", J. Appl. Meteor. Climatol., 39, pp.778~796 (2000)
  14. Journel, A. G., "Mining Geostatistics", pp.600~ (1978), Academic Press
  15. Kim, D. -K., "A numerical study of the orographic effects associated with a heavy rainfall event", J. Korean Meteor. Soc., 36, pp.441~454 (2000)
  16. 김맹기, "1km 해상도의 관측 격자자료 생산 기술", 기후연구, 7(1), pp.55~68 (2012), 기후연구소
  17. 김태정, "GCM Ensemble을 활용한 추계학적 강우자료 상세화 기법 개발", 한국수자원학회 논문집, 47(9), pp.825~838 (2014), 한국수자원학회
  18. Kravchenko, A. N., "Influence of spatial structure on accuracy of interpolation methods", Soil. Sci. Soc. Amer. J., 67, pp.1564~1571 (2003)
  19. 권현한, "동질성 Hidden Markov Chain 모형을 이용한 일강수량 모의기법 개발", 대한토목학회논문집(국문), 33(5), pp.1861~1870 (2013), 대한토목학회[DOI]
  20. 이준리, "위성고도자료와 유전자 알고리즘을 이용한 남한의 겨울철 기온의 1 km 격자형 계절예측자료 생산 기법 연구", 대한원격탐사학회지, 33(5), pp.661~676 (2017), 대한원격탐사학회
  21. Young-Kwon Lim, "Dynamically and statistically downscaled seasonal simulations of maximum surface air temperature over the southeastern United States", Journal of Geophysical Research, 112(D24) (2007), American Geophysical Union (AGU)[DOI]
  22. Lin, Z. -H., "Comparison of three spatial interpolation methods for climate variables in China", Acta Geogr. Sin., 57, pp.47~56 (2002)
  23. Lo, J. C. -F., "Assessment of three dynamical climate downscaling methods using the weather research and forecasting (WRF) model", J. Geophys. Res. Atmos., 113, pp.D09112~ (2008)
  24. Seyedeh Atefeh Mohammadi, "Comparison of spatial interpolation methods for gridded bias removal in surface temperature forecasts", Journal of Meteorological Research, 31(4), pp.791~799 (2017), Springer Science and Business Media LLC[DOI]
  25. Myers, D. E., "Matrix formulation of co-kriging", J. Int. Ass. Math. Geol., 14, pp.249~257 (1982)
  26. Nalder, I. A., "Spatial interpolation of climatic normals: test of a new method in the Canadian boreal forest", Agr. Forest Meteorol., 92, pp.211~225 (1998)
  27. Reinstorf, F., "Comparative assessment of regionalisation methods of monitored atmospheric deposition loads", Atmos. Environ., 39, pp.3661~3674 (2005)
  28. Shepard, D., "A two-dimensional interpolation function for irregularly-spaced data", Proc. The 23rd ACM National Conference, pp.517~524 (1968), Association for Computing Machinery
  29. Stahl, K., "Comparison of approaches for spatial interpolation of daily air temperature in a large region with complex topography and highly variable station density", Agric. Forest Meteorol., 139, pp.224~236 (2006)
  30. Lina Tang, "A Clustering-Assisted Regression (CAR) approach for developing spatial climate data sets in China", Environmental Modelling & Software, 38, pp.122~128 (2012), Elsevier BV[DOI]
  31. Thiessen, A. H., "Precipitation averages for large areas", Mon. Wea. Rev., 39, pp.1082~1089 (1911)
  32. von Storch, H., "Analysis of Climate Variability: Applications of Statistical Techniques", pp.231~263 (1995), Springer

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