본문 바로가기
KERD
논문KCI 등재

Multivariate Bias Correction for Climate Simulation Data, with Application to Precipitation Extremes in Korea

0

조회

0

다운로드

3

인용

0

참고문헌

키워드

초록

Much of knowledge on future climate change depends on projections from the simulation codes with global circulation models (GCMs) and regional climate models (RCMs). But even state-of-art simulation codes still have a rather coarse resolution and and are substantially biased compared to real-world climate. In an attempt to remove systematic biases between simulation model output and real observations, a variety of statistical bias correction (BC) methods has been developed. The methods are classified to univariate and multivariate ones. This study reviews these techniques with more emphasis on recently advanced multivariate methods. These includes delta change approach, quantile mapping, quantile delta mapping, empirical copula bias correction, multivariate quantile delta mapping and multivariate stochastic BC with optimal transport function. An application of multivariate BC method to annual daily extreme rainfall in Korea peninsula is presented. We applied an ensemble prediction with generalized extreme value distribution (GEVD) to the data obtained as simulated by the coupled model intercomparison project phase six (CMIP6) models. Simulation data under three RCP (Representative Concentration Pathway) scenarios, namely RCP 2.6, RCP 4.5 and RCP 8.5, are employed. The 20-year and 50-year return levels and return periods relative to the reference years (1973-2014) are estimated for two future periods, namely period 1 (2021-2050) and period 2 (2061-2099).

Abstract

Much of knowledge on future climate change depends on projections from the simulation codes with global circulation models (GCMs) and regional climate models (RCMs). But even state-of-art simulation codes still have a rather coarse resolution and and are substantially biased compared to real-world climate. In an attempt to remove systematic biases between simulation model output and real observations, a variety of statistical bias correction (BC) methods has been developed. The methods are classified to univariate and multivariate ones. This study reviews these techniques with more emphasis on recently advanced multivariate methods. These includes delta change approach, quantile mapping, quantile delta mapping, empirical copula bias correction, multivariate quantile delta mapping and multivariate stochastic BC with optimal transport function. An application of multivariate BC method to annual daily extreme rainfall in Korea peninsula is presented. We applied an ensemble prediction with generalized extreme value distribution (GEVD) to the data obtained as simulated by the coupled model intercomparison project phase six (CMIP6) models. Simulation data under three RCP (Representative Concentration Pathway) scenarios, namely RCP 2.6, RCP 4.5 and RCP 8.5, are employed. The 20-year and 50-year return levels and return periods relative to the reference years (1973-2014) are estimated for two future periods, namely period 1 (2021-2050) and period 2 (2061-2099).

참고문헌 (38)

  1. Raty O, "Evaluation of delta change and bias correction methods for future daily precipitation: intermodel cross-validation using ENSEMBLES simulations", Clim Dyn, 42, pp.2287~2303 (2014)
  2. Young-Geun Choi, "A Study on Bias Effect on Model Selection Criteria in Graphical Lasso", Quantitative Bio-Science, 37(2), pp.133~141 (2018), 자연과학연구소[DOI]
  3. Christensen JH, "On the need for bias correction of regional climate change projections of temperature and precipitation", Geophys Res Let, 35, pp.L20709~ (2008)
  4. Boberg F, "Overestimation of Mediterranean summer temperature projections due to model deficiencies", Nat Clim Change, 2, pp.433~436 (2012)
  5. Maraun D, "Statistical downscaling and bias correction for climate research" (2018), Cambridge Univ Press
  6. Engen-Skaugen T, "Refinement of dynamically downscaled precipitation and temperature scenarios", Clim Change, 84, pp.365~382 (2007)
  7. Hempel S, "A trend-preserving bias correction-the ISI-MIP approach", Earth Syst Dyn, 4, pp.219~236 (2013)
  8. Li H, "Bias correction of monthly precipitation and temperature fields from Intergovernmental Panel on Climate Change AR4 models using equidistant quantile matching", J Geophy Res, 115, pp.D10101~ (2010)
  9. Cannon AJ, "Bias correction of GCM precipitation by quantile mapping: How well do methods preserve changes in quantiles and extremes?", J Clim, 28, pp.6938~6959 (2015)
  10. Switanek MR, "Scaled distribution mapping: a bias correction method that preserves raw climate model projected changes", Hydro Earth Syst Sci, 21, pp.2649~2666 (2015)
  11. Chen J, "Impacts of correcting the inter-variable correlation of climate model ouputs on hydrological modeling", J Hydrol, 560, pp.326~341 (2018)
  12. Cannon AJ, "Multivariate bias correction of climate model output: matching marginal distributions and inter-variable dependence structure", J Clim, 29(19), pp.7045~7064 (2016)
  13. Cannon AJ, "Multivariate quantile mapping bias correction: an N-dimensional probability density function transform for climate model simulations of multiple variables", Clim Dyn, 50, pp.31~49 (2018)
  14. Piani C, "Two dimensional bias correction of temperature and precipitation copulas in climate models", Geophy Res Let, 39, pp.L20401~ (2012)
  15. Vrac M, "Multivariate-intervariable, spatial, and temporal-bias correction", J Clim, 28, pp.218~237 (2015)
  16. Schefzik R, "Statistical Postprocessing of Ensemble Forecasts" (2018), Elsevier
  17. Vrac M, "Multivariate bias adjustment of high-dimensional climate simulations: the Rank Resampling for Distributions and Dependenences (R2D2) bias correction", Hydrol Earth Syst Sci, 22, pp.3175~3196 (2018)
  18. Szekely GJ, "Testing for equal distributions in high dimension", InterStat, 5, pp.1~6 (2004)
  19. Rizzo ML, "Energy distance", Wiley Interdisp Rev:Comput Stat, 8, pp.27~38 (2016)
  20. Robin Y, "Multivariate stochastic bias correction with optimal transport", Hydrol Earth Syst Sci, 23, pp.773~778 (2019)
  21. Jung HS, "Recent trends in temperature and precipitation over South Korea", Int J Clim, 22, pp.1327~1337 (2002)
  22. Ki-Seon Choi, "The significant increase of summer rainfall occurring in Korea from 1998", Theoretical and Applied Climatology, 102(3-4), pp.275~286 (2010), Springer Science and Business Media LLC[DOI]
  23. Jeong-Soo Park, "Changes in the extreme daily rainfall in South Korea", International Journal of Climatology, 31(15), pp.2290~2299 (2011), Wiley[DOI]
  24. 안중배, "Changes of Precipitation Extremes over South Korea Projected by the 5 RCMs under RCP Scenarios", Asia-Pacific Journal of Atmospheric Sciences, 52(2), pp.223~236 (2016), 한국기상학회
  25. Gayoung Kim, "Future changes in extreme precipitation indices over Korea", International Journal of Climatology, 38, pp.e862~e874 (2018), Wiley[DOI]
  26. Coles S, "An Introduction to Statistical Modelling of Extreme Values" (2001), Springer
  27. Seoul : Korea Meteorological Administration; 2010, "KMA", Korea Meteorological Administration, ~ (2010)
  28. Bader B, "Automated selection of r for the r largest order statistics approach with adjustment for sequential testing", Stat Comput, 27, pp.1435~1451 (2017)
  29. Seo Y, "Modeling long-term heavy precipitation in South Korea by using generalized extreme value distribution", QBS, 31, pp.19~23 (2012)
  30. Meyer J, "Effects of univariate and multivariate bias correction on hydrological impact projections in alpine catchments", Hydrol Earth Syst Sci, 23, pp.1339~1354 (2019)
  31. Maraun D, "Towards process informed bias correction of climate change simulations", Nat Clim Change, 7, pp.764~773 (2017)
  32. Casanueva A, "Direct and component-wise bias correction of multi-variate climate indices: The percentile adjustment function diagnostic tool", Clim Change, 121, pp.2075~ (2018)
  33. Zscheischler J, "The effect of univariate bias adjustment on multivariate hazard estimates", Earth Syst Dyn, 10, pp.31~43 (2019)
  34. Qiang Guo, "A new two-stage multivariate quantile mapping method for bias correcting climate model outputs", Climate Dynamics, 53(5-6), pp.3603~3623 (2019), Springer Science and Business Media LLC[DOI]
  35. Sippel S, "A novel bias correction methodology for climate impact simulations", Earth Sys Dyn, 7, pp.71~88 (2016)
  36. Kimani MW, "Bayesian bias correction of satellite rainfall estimates for climate studies", Remote Sensing, 10, pp.1074~ (2018)
  37. Beyer R, "A systematic comparison of bias correction methods for paleoclimate simulations", Clim Past Discuss (2019)[DOI]
  38. Volosciuk C, "A combined statistical bias correction and stochastic downscaling method for precipitation", Hydrol Earth Syst Sci, 21, pp.1693~1719 (2017)

관련 논문AI추천

이 간행물의 다른 논문 (6건)