1.Collaborative Innovation Center on Forecast and Evaluation of Meteorological Disasters/Key Laboratory of Meteorological Disaster, Ministry of Education/Joint International Research Laboratory of Climate and Environment Change, Nanjing University of Information Science and Technology, Nanjing 210044, China 2.School of Atmospheric Sciences, Nanjing University of Information Science and Technology, Nanjing 210044, China 3.National Climate Center, China Meteorological Administration, Beijing 100081, China Manuscript received: 2020-10-16 Manuscript revised: 2020-12-23 Manuscript accepted: 2021-01-18 Abstract:This article evaluates the performance of 20 Coupled Model Intercomparison Project phase 6 (CMIP6) models in simulating temperature and precipitation over China through comparisons with gridded observation data for the period of 1995–2014, with a focus on spatial patterns and interannual variability. The evaluations show that the CMIP6 models perform well in reproducing the climatological spatial distribution of temperature and precipitation, with better performance for temperature than for precipitation. Their interannual variability can also be reasonably captured by most models, however, poor performance is noted regarding the interannual variability of winter precipitation. Based on the comprehensive performance for the above two factors, the “highest-ranked” models are selected as an ensemble (BMME). The BMME outperforms the ensemble of all models (AMME) in simulating annual and winter temperature and precipitation, particularly for those subregions with complex terrain but it shows little improvement for summer temperature and precipitation. The AMME and BMME projections indicate annual increases for both temperature and precipitation across China by the end of the 21st century, with larger increases under the scenario of the Shared Socioeconomic Pathway 5/Representative Concentration Pathway 8.5 (SSP585) than under scenario of the Shared Socioeconomic Pathway 2/Representative Concentration Pathway 4.5 (SSP245). The greatest increases of annual temperature are projected for higher latitudes and higher elevations and the largest percentage-based increases in annual precipitation are projected to occur in northern and western China, especially under SSP585. However, the BMME, which generally performs better in these regions, projects lower changes in annual temperature and larger variations in annual precipitation when compared to the AMME projections. Keywords: CMIP6 evaluation and projection, temperature, precipitation, ensemble 摘要:通过与1995-2014年中国温度和降水格点观测数据的对比,评估了第六次耦合模式比较计划(CMIP6)中的20个全球气候模式对中国温度和降水空间型态与年际变率的模拟能力。评估结果表明:CMIP6模式能够较好地再现观测中温度和降水的气候态分布,其中对温度的模拟优于降水。其年际变率也能被大多数模式合理模拟出,不过对冬季降水年际变率的模拟较差。基于模式对温度和降水空间型态和年际变率模拟能力的综合表现,选择了“排名最高”的模式集合(BMME),发现BMME对年平均和冬季的温度与降水的模拟优于所有模式集合(AMME),尤其在具有复杂地形的区域;而对于夏季温度和降水的模拟与AMME相比没有明显改善。AMME和BMME的预估结果均表明,到21世纪末,中国区域温度和降水都将增加,其中SSP585情景下的增幅大于SSP245。年平均温度最大增幅出现在高纬度和高海拔地区,年降水量最大百分比增幅出现在中国西北部地区。不过,对于上述BMME模拟明显改善的地区,BMME预估的年平均温度变化幅度要比AMME预估的小,而预估的年降水量变化幅度则比AMME预估的要大。 关键词:CMIP6模拟评估与预估, 温度, 降水, 模式集合
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2. Data and methods Simulation data from 20 CMIP6 models (Table 1) are used in this study. For each model, the near-surface air temperature and precipitation results from the historical simulation and the SSP245 and SSP585 experiments are employed. The SSP245 and SSP585 reflect a set of alternative futures of social development and greenhouse gas emission. The SSP245 represents the combined scenario of a moderate socio-economic development path (i.e., SSP2) with the medium-low radiation forcing which peaks at 4.5 W m?2 by 2100. The SSP585 represents the combined scenario of a high energy-intensive, socio-economic developmental path (i.e., SSP5) with strong radiative forcing which peaks at 8.5 W m?2 by 2100 (O'Neill et al., 2016; Riahi et al., 2017).
ID
Model name
Institution and country
Atmospheric resolution (lon×lat: number of grids, L: vertical levels)
1
ACCESS-CM2
Commonwealth Scientific and Industrial Research Organization, Australian Research Council Centre of Excellence for Climate System Science, Australia
192×144, L85
2
ACCESS-ESM1-5
Commonwealth Scientific and Industrial Research Organization, Australia
192×145, L38
3
BCC-CSM2-MR
Beijing Climate Center, China
320×160, L46
4
CanESM5
Canadian Centre for Climate Modelling and Analysis, Canada
128 × 64, L49
5
CESM2
National Center for Climate Research, USA
288 × 192, L32
6
CESM2-WACCM
National Center for Climate Research, USA
288 × 192, L70
7
EC-Earth3
EC-Earth Consortium, Europe
512 × 256, L91
8
EC-Earth3-Veg
EC-Earth Consortium, Europe
512 × 256, L91
9
FGOALS-g3
Chinese Academy of Sciences, China
180 × 80, L26
10
GFDL-CM4
National Oceanic and Atmospheric Administration, Geophysical Fluid Dynamics Laboratory, USA
288 × 180, L33
11
GFDL-ESM4
National Oceanic and Atmospheric Administration, Geophysical Fluid Dynamics Laboratory, USA
288 × 180, L49
12
INM-CM4-8
Institute for Numerical Mathematics, Russia
180 × 120, L21
13
INM-CM5-0
Institute for Numerical Mathematics, Russia
180 × 120, L73
14
IPSL-CM6A-LR
Institute Pierre Simon Laplace, France
144 × 143, L79
15
MIROC6
Atmosphere and Ocean Research Institute, The University of Tokyo, Japan
256 × 128, L81
16
MPI-ESM1-2-HR
Max Planck Institute for Meteorology, Germany
384 × 192, L95
17
MPI-ESM1-2-LR
Max Planck Institute for Meteorology, Alfred Wegener Institute, Germany
192× 96, L47
18
MRI-ESM2-0
Meteorological Research Institute, Japan
320 ×160, L80
19
NorESM2-LM
NorESM Climate modeling Consortium, Norway
144 × 96, L32
20
NorESM2-MM
NorESM Climate modeling Consortium, Norway
288 × 192, L32
Table1. Basic information for the CMIP6 models used in this study.
The observed temperature and precipitation data of CN05.1 with a resolution of 0.25°×0.25° (Wu and Gao, 2013) are used to validate the performance of the CMIP6 models. For convenience, all data are converted to the same 1°×1° grid using a bilinear interpolation scheme before analysis. As recommended by the CMIP6, the period 1995–2014 is used as the reference period for the evaluation and projection. The ensemble in this study is calculated with the same weight. The statistical significance is examined by the Student’s t-test. A Taylor diagram (Taylor, 2001) is used to evaluate spatial distributions of temperature and precipitation over China. This diagram provides a concise statistical summary of how well a simulated pattern matches an observed pattern in terms of the spatial correlation coefficient (SCC), the root-mean-square error (RMSE), and the ratio of variances. The interannual variability of the simulations relative to the observations is assessed by the interannual variability skill score (IVS) (Gleckler et al., 2008; Scherrer, 2011), which is calculated as where STDm and STDo are the standard deviations of the simulation and observation, respectively. IVS is a symmetric variability statistic that is used to measure the similarity of interannual variation between the simulation and observation. A smaller IVS value indicates a better simulation of interannual variability. To quantitatively examine regional differences, following Zhou et al. (2014), we divide China into eight subregions: Northeast China (NEC; 39°–54°N, 119°–134°E), North China (NC; 36°–46°N, 111°–119°E), East China (EC; 27°–36°N, 116°–122°E), Central China (CC; 27°–36°N, 106°–116°E), Northwest China (NWC; 36°–46°N, 75°–111°E), Tibetan Plateau (SWC1; 27°–36°N, 77°–106°E), Southwest China (SWC2; 22°–27°N, 98°–106°E), and South China (SC; 20°–27°N, 106°–120°E) (see Fig. 1), all of which are based on administrative boundaries and societal and geographical conditions (National Report Committee, 2007). Figure1. Domains and topography (shading, units: m) of eight sub-regions in China. NEC: Northeast China; NC: North China; EC: East China; CC: Central China; NWC: Northwest China; SWC1: Tibetan Plateau; SWC2: Southwest China; SC: South China.
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3.1. Climatology and interannual variability
Figures 2a–f show the climatological spatial distributions of annual, winter (December to February, DJF), and summer (June to August, JJA) temperatures from observations and the ensemble simulation of all models (AMME), respectively. In general, the AMME simulated spatial patterns approximate those of the observations. However, relative to the observations, a general underestimation of annual temperature is noted over most of China in the AMME simulation. The most pronounced cold bias is located in the Tibetan Plateau (Fig. 2g). This phenomenon was also present in the CMIP3 and CMIP5 simulations as revealed by previous studies (Jiang et al., 2005; Xu and Xu, 2012a; Jiang et al., 2016). For winter (Fig. 2h) and summer (Fig. 2i) temperatures, there are notable warm biases in parts of northern China, in addition to the cold bias in the Tibetan Plateau. Figure2. Spatial distributions of (a?c) observed temperature (units: °C), (d?f) AMME simulated temperature (units: °C), and (g?i) AMME simulation biases from the observation (simulation minus observation, units: °C) for the period 1995–2014. The panels from the left to right side are for annual (ANN), winter (DJF), and summer (JJA), respectively. The black lines in (g)?(i) show the boundary of subregions. Note that the scales of color bars are different.
For observed precipitation (Figs. 3a–c), the annual, winter, and summer precipitation amounts decrease from the southeast coast to the northwest areas. These spatial patterns are captured by the AMME simulation (Figs. 3d–f) but with overall wet biases (Figs. 3g–i). The wet bias for annual precipitation appears in most parts of northern and western China, particularly on the northern and southern flanks of the Tibetan Plateau (Fig. 3g), which was also reported for the CMIP3 and CMIP5 simulations (Jiang et al., 2005; Xu and Xu, 2012a; Jiang et al., 2016). Compared with the CMIP5, the wet bias in the CMIP6 models was observed to be smaller (Jiang et al., 2020; Zhu et al., 2020). The spatial distributions of wet biases for winter precipitation resemble that for annual precipitation, but with larger bias magnitudes (Fig. 3h). Besides the wet bias, dry biases are also notable for summer precipitation in parts of Northwest China and East China (Fig. 3i). Figure3. Spatial distributions of (a?c) observed precipitation (units: mm), (d?f) AMME simulated precipitation (units: mm), and (g?i) AMME simulation biases from the observation ((simulation minus observation)/observation, units: %) for the period 1995–2014. The panels from the left to right side are for annual (ANN), winter (DJF), and summer (JJA), respectively. The black lines in (g)?(i) show the boundary of subregions. Note that the scales of color bars are different.
Figure 4 shows the Taylor diagrams for annual, winter, and summer temperature and precipitation over China as simulated by the 20 CMIP6 models and AMME against the observations. The azimuthal position of the model point indicates the SCC between the simulated and observed patterns. The distance from the reference point (REF) to the model point indicates the normalized RMSE of the simulation relative to the observation. The radial distance from the origin to the model point indicates the ratio of standard deviations between the simulation and observation. The overall model biases are excluded in this diagram. Clearly, the CMIP6 models show better performance for temperature than for precipitation. For temperature, regardless of whether winter, summer, or annual mean values are used, the SCCs between the simulations and observations are all greater than 0.9, the RMSEs of the simulations relative to the observations are generally below 0.5, and the ratios of variances to the observations are close to 1 for most models. These results indicate that the CMIP6 models effectively capture the climatological distributions in terms of annual, summer, and winter temperatures. Figure4. Taylor diagrams of (a) annual (ANN), (b) winter (DJF), and (c) summer (JJA) temperature (red dots; units: °C) and precipitation (blue dots; units: mm) over China for the period 1995–2014. The black dot in each panel represents AMME.
Compared with temperature, the SCCs for precipitation over China are relatively lower and the RMSEs are relatively higher. Specifically, the SCCs and RMSEs are mainly in the range of 0.6–0.9 (still statistically significant) and 0.5–1, respectively. In addition, the ratios of variances mostly lie between 1 and 1.5. Overall, the simulations of most models are reliable for the spatial patterns of annual, summer, and winter precipitation, although the variances are overestimated. Figure 5 presents the IVS values of the simulations for the interannual variability of annual, winter, and summer temperature and precipitation over China. In this study, the IVS values were first calculated in each grid of China and then averaged. For temperature (Fig. 5a), the IVS values are below 1.5 for all models except for CanESM5 which shows a value of 4.0 in summer. This suggests that the CMIP6 models can reasonably reproduce the observed interannual variability of annual, winter, and summer temperature. In comparison, the model performances for the interannual variability of annual and winter temperatures are better than their performances in summer. For precipitation (Fig. 5b), though the IVS values are larger than those for temperature, the relatively low IVS values in annual mean and summer imply a reasonable reproduction of the observed interannual variability by the CMIP6 models. It also reflects the dominant contribution of summer precipitation to annual precipitation (Sui et al., 2013). There is a large range for the winter IVS values, which vary from 7.1 to 62.9 and are much larger than those of annual mean and summer. This result indicates large inconsistencies among the models and poor simulations for the interannual variability of winter precipitation. Figure5. Interannual variability skill score (IVS) of the CMIP6 models for annual (ANN), winter (DJF), and summer (JJA) (a) temperature and (b) precipitation over China. Note that the IVS for winter precipitation is divided by 10.
According to Gleckler et al. (2008), the rankings for all models that considered the three factors of the Taylor diagram and the interannual variability skill score are summarized in Fig. 6. This figure depicts the overall performance of individual models. A smaller ranking value indicates a better performing model. The rankings for the Taylor diagram are the average of the rankings of SCC, RMSE, and ratio of variance. On the whole, the AMME outperforms its ensemble members in a comprehensive manner. For a given individual model, the performance ranks are somewhat different for different metrics. Considering the comprehensive performance for both spatial patterns and IVS, the relatively “highest-ranked” and “lowest-ranked” models are selected based on Fig. 6 and listed in Table 2. For these “highest-ranked” and “lowest-ranked” models, their comprehensive performances (arithmetic average of the rankings for Taylor Diagram and IVS) rank in the top three and bottom three among all models, respectively. Note that ACCESS-ESM1-5 and CESM2-WACCM (ACCESS-ESM1-5 and CESM2) show the same ranking for annual (summer) precipitation. Figure6. Portrait diagram of the rankings of model performance for annual (ANN), winter (DJF), and summer (JJA) (a) temperature (units: °C) and (b) precipitation (units: mm). The colors in the label bar indicate the rankings. A smaller ranking number indicates a better model performance. Columns from the left to the right side in each group show the rankings of the SCC, ratio of variances, and RMSE, mean rankings of the three factors in the Taylor diagram, and IVS rankings, respectively.
ANN
DJF
JJA
Highest ranked models
Lowest ranked models
Highest ranked models
Lowest ranked models
Highest ranked models
Lowest ranked models
Tas
CESM2-WACCM
CanESM5
ACCESS-CM2
CanESM5
CESM2
CanESM5
GFDL-ESM4
IPSL-CM6A-LR
CESM2-WACCM
IPSL-CM6A-LR
CESM2-WACCM
FGOALS-g3
MPI-ESM1-2-HR
MIROC6
NorESM2-MM
MIROC6
NorESM2-MM
INM-CM5-0
Pre
EC-Earth3
ACCESS-ESM1-5
EC-Earth3
MPI-ESM1-2-LR
ACCESS-CM2
ACCESS-ESM1-5
EC-Earth3-Veg
CESM2
EC-Earth3-Veg
INM-CM4-8
BCC-CSM2-MR
CESM2
MRI-ESM2-0
CESM2-WACCM
GFDL-CM4
INM-CM5-0
INM-CM4-8
FGOALS-g3
FGOALS-g3
MPI-ESM1-2-LR
Table2. Highest and lowest ranking models selected for the ensembles for annual (ANN), winter (DJF), and summer (JJA) temperature and precipitation.
Some studies have shown that increasing the model resolution is an effective way to improve the performance of model simulations (Yao et al., 2017; Zhou et al., 2018b; Bador et al., 2020), thus we examine the relationships between the model performances and resolutions. The analyses show that the comprehensive performances of the models and their resolutions are significantly correlated. The correlation coefficients are 0.50 and 0.81 for annual and summer temperatures, respectively. The comprehensive performance of the models for winter precipitation also show a significant correlation of 0.65 with their resolutions, which is consistent with the previous finding that model resolution influences the simulation of winter precipitation in China (Gao et al., 2006; Jiang et al., 2016, 2020).
2 3.2. Comparison of different ensemble simulations -->
3.2. Comparison of different ensemble simulations
Figure 7 shows the spatial distributions of the biases from the “highest-ranked” model ensemble (hereafter BMME) and the “lowest-ranked” model ensemble (hereafter WMME) for annual temperature and precipitation. Compared with the AMME simulation (Fig. 2g), the cold bias over the Tibetan Plateau is reduced in the BMME simulation (Fig. 7a) and augmented in the WMME simulation (Fig. 7b). The regionally averaged BMME, AMME, and WMME biases in SWC1 are ?1.3°C, ?2.0°C, and ?4.3°C, respectively (Fig. 8a). From a seasonal perspective, the performance of the BMME for winter temperature is better than that of the AMME and WMME simulations over SWC1, CC, EC, SC, and SWC2 (Fig. 8c). However, due to an overall warm bias, the BMME does not perform better than the AMME in simulating summer temperature but does indicate a smaller spread (Fig. 8e). Figure7. Spatial distributions of (a, c) BMME and (b, d) WMME simulation biases for annual (a, b) temperature (simulation minus observation, units: °C) and (c, d) precipitation [(simulation minus observation)/observation, units: %]. The black lines show the boundary of subregions.
Figure8. Biases of the BMME, AMME, and WMME simulations for annual (ANN), winter (DJF), and summer (JJA) temperature (left panel, units: °C) and precipitation (right panel, units: %) in eight subregions of China. Boxes indicate the range of biases from the ensemble models and the black lines show the ensemble mean values. Note that the vertical scales are different.
For annual precipitation, the wet biases in the AMME simulation (Fig. 3g) decrease in the BMME simulation (Fig. 7c) and increase in the WMME simulation (Fig. 7d). When regionally averaged, the percentage-based wet biases over NWC, SWC1, NC, and NEC are 199%, 191%, 45%, and 28% respectively for the WMME simulation. These decrease to 136%, 147%, 40%, and 32% for the AMME simulation; the wet biases further reduce to 39%, 96%, 4%, and 23% in the BMME simulation, respectively (Fig. 8b). Similar results are obtained for the simulation of winter precipitation (Fig. 8d). Nevertheless, there is no improvement in the BMME simulation for summer precipitation over subregions except for EC, NWC, and NEC when compared to the AMME and WMME simulations, although the model spread is reduced. In short, the BMME generally shows better performance than the AMME and WMME in reproducing the spatial patterns of annual and winter temperature and precipitation, particularly in subregions with complex terrain. Similarly, regardless of whether for annual, winter, or summer temperature (precipitation), the BMME presents the smallest IVS values, followed by the AMME and then by the WMME. The IVS values for annual, winter, and summer temperature (precipitation) over China are 0.1 (0.9), 0.2 (8.3), and 0.3 (1.0) from the BMME simulation, 0.2 (1.4), 0.3 (22.2), and 0.5 (1.0) from the AMME simulation, and 0.6 (2.4), 0.7 (43.4), and 1.1 (1.4) from the WMME simulation, respectively.