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The daily Tmax dataset with a horizonal resolution of 0.5° × 0.5° provided by the China Meteorological Data Network are used in the present study, which are obtained from gauge observations recorded at 2472 stations in China. The reanalysis data used for this study consist of daily interpolated outgoing longwave radiation (OLR) from the National Oceanic and Atmospheric Administration (NOAA) (Liebmann and Smith [33]) and several meteorological fields generated by National Centers for Environment Prediction/Department of Energy (NCEP/DOE) (Kanamitsu et al. [34]), both of which have a spatial resolution of 2.5° × 2.5°. Three-dimensional variables include temperature, geopotential height, zonal wind, meridional wind, and vertical p-velocity at 17 pressure levels (1000-10hPa). The analysis focuses on extended summer season (i. e., from May to September) for the period of 1980-2018.
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The relative threshold is applied to identify the EHTE. The Tmax from 1980 to 2018 is arranged in ascending order each year separately and then the 85th percentile of the Tmax is obtained as the extreme high temperature threshold value of the grid point in the year. Two criteria are used to select the EHTEs that are related to the ISO:
(1) Apply the standard deviation (STD) to the areaaveraged band-pass-filtered Tmax, and the years with standardized STD exceeding + 1 is defined as lowfrequency high temperature year;
(2) In the year that meets (1), a persistent high temperature event is defined when area-averaged daily Tmax is greater than area-averaged threshold for five consecutive days or more (with a maximum interval of one day). The persistent high temperature event with the maximum amplitude and both the minimum amplitudes exceeding 0.5 standard deviation in the time series of area-averaged band-pass-filtered Tmax is recorded as a high temperature event related to the intra-seasonal oscillation.
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To identify the dominant ISO periods, power spectrum analysis is applied to the time series of Tmax over the core region from May to September each year. Based on the result of spectrum analysis, two steps are used to derive the intra-seasonal signals. Firstly, the first three harmonics of daily climatology and synoptic fluctuations (by taking a 5-day running mean) are removed from the raw data. Secondly, a 10-25-day Lanczos band-pass filtering is applied on the so-derived anomaly fields.
The thermodynamic equation is used to investigate the factors that cause the local change of temperature, and the equation can be written as follows:
$$ \frac{\partial T}{\partial t}=-\left(u \frac{\partial T}{\partial x}+v \frac{\partial T}{\partial y}\right)+\left(\Gamma_{\mathrm{d}}-\Gamma\right) \omega+\frac{1}{c_{p}} \dot{Q} $$ (1) where all symbols follow convention in meteorology. In Eq. (1), each variable can be decomposed into the following components:
$$ A=\bar{A}+A^{\prime}+A^{\prime\prime} $$ (2) where an overbar represents the background field component (> 25d), a single prime represents the low frequency component (10-25d), and a double prime represents the synoptic scale component (< 10d). Therefore, adiabatic change term can be decomposed into nine terms.
Finally, to elucidate the influence of diabatic heating on the position change of the WPSH in the case of EHTE, the complete form of vertical vorticity tendency equation is analyzed.
2.1. Data
2.2. Threshold and definition of the high temperature event
2.3. Methods
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According to the analysis of circulation characteristics in the EHTE, we can notice that the westward movement of anomalous anticyclone and the westward extension of the WPSH. Previous studies have pointed out that spatially nonuniform heating will affect the WPSH (Wang et al. [36]). To track how does diabatic heating affect the position of the WPSH during this case, the apparent heat source Q1 at 500hPa and the position of the WPSH (lines 5880gpm) are showed in Fig. 3(g-l), where Q1 is obtained from thermodynamic equation. Before the peak day, there is a large value center of Q1 in the northern Bay of Bengal, which has been lasted for a long time and is consistent with the distribution of convective activity center (not shown). With the gradual weakening and disappearance of Q1 over the Huanghai Sea and Hainan Province, the WPSH gradually moves westward and controls the core region.
The above analysis indicated that the position variation of WPSH is closely related to the diabatic heating. Based on the complete form of vertical vorticity tendency equation proposed by Wu and Liu [37], the position variation of the WPSH is explored, and the result shows that in the case of only considering the latent heating, the equation can be simplified according to scale analysis as follows (Liu et al. [38]; Lin et al. [39]):
$$ \beta v \propto \frac{f+\xi}{\theta_{z}} \frac{\partial Q_{1}}{\partial z} $$ (3) where the left-hand side of Eq. (3) denotes the β-effect, and the right-hand side denotes the diabatic heating term. In the northern hemisphere, the geostrophic parameter f increases with latitude and is always greater than zero. f + ξ ≥ 0, and θz is always positive.
Figure 7 depicts the vertical distribution of Q1 in the northern Bay of Bengal (20° - 28° N, 83° - 95° E). From day-9 to day-6, Q1 increases significantly with height and reaches the maximum in the middle and upper troposphere, which indicates that the diabatic heating in this area is dominated by convective latent heating, corresponding to convective activity at this time (not shown). Thus, on day-6, under the term of β, the southerly wind at 500hPa below the heat source is in favor of the increase of anticyclonic vorticity to the east of heat source, which obviously induces the westward extension of the WPSH. Thereby, heat source in the northern Bay of Bengal in the early stage of extreme high temperature event has certain indicative significance for the western extension of the WPSH.