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The NCEP / NCAR (National Center for Environmental Prediction /National Center for Atmospheric Research) 2.5° × 2.5° daily reanalysis data, collected from 1960 to 2015, with 17 layers in 1, 000-10 hPa vertically are used (Kalnay et al. [35]). This spatial resolution is sufficient to the analysis of the mediumterm weather processes featured by large scales. The daily precipitation data are from 2, 426 national weather stations of the China National Station network, China Meteorological Administration (CMA). According to the Meiyu rain monitoring data of the National Climate Center (CMA) (Xu et al. [36]) and our previous research (Jin et al. [37]), a year is defined as wet Meiyu year when the standard deviation of Meiyu rainfall is bigger than 1.0, or as dry Meiyu year when the rainfall and circulation conditions fail to meet the Meiyu criteria. Therefore, from 1960 to 2015, seven years are wet Meiyu years and four are dry Meiyu years. The years of 1969, 1980, 1983, 1991, 1996, 1998 and 1999 are wet Meiyu years and the years of 1965, 2000, 2002 and 2009 are dry Meiyu years. The data period for this study is from June to July of the Meiyu season across the Yangtze-Huaihe River Basins during these years (Ding et al. [38]; Li et al. [39]).
The Morlet wavelet method (Torrence and Compo [40]) is used to analyze the significant period of the EASWJ time series and to extract the medium-term scale of the EASWJ perturbation. This medium-term scale is also the time domain of narrow-band signal of the following bandpass filtering.
The size of the wave packet value can reflect the strength of the perturbation energy of the wave (Ge et al. [41]; Xiao et al. [42]). The wave packet value of the narrow-band signal is obtained by using Hilbert transform of the narrow-band signal (Miao et al. [43]).The specific calculation steps for the sec value are as follows.
(1) The narrow-band signal P(x, y, t) of the 200 hPa zonal wind field is obtained by using the bandpass filtering method.
$$ P\left( {x, y, t} \right){\rm{ }} = A\left( {x, y, t} \right)\cdot{\rm{cos}}[kx + ly + {\omega _0}t + \varphi \left( {x, y, t} \right)] $$ (1) (2) Finding the Hilbert transform $\hat P(x, y, t)$ of a known narrow-band signal P(x, y, t) is actually to find the orthogonal sequence of the known narrow-band signal sequence, namely:
$$ \hat P(x, y, t){\rm{ }} = A(x, y, t)\cdot{\rm{sin}}[kx + ly + {\omega _0}t + \varphi (x, y, t)] $$ (2) (3) Finding the amplitude of analytic signal Pc(x, y, t) is to find the envelope of the narrow-band signal, and the wave packet value of the narrow-band signal, i.e.,
$$ |{P_c}(x, y, t)| = A(x, y, t), $$ (3) $$ \begin{array}{*{20}{l}} {{P_c}(x, y, t) = P(x, y, t) + i\hat P(x, y, t), }\\ {A(x, y, t) = \sqrt {{P^2}(x, y, t) + {{\hat P}^2}(x, y, t)} .} \end{array} $$ (4) The wave packet values of the obtained spatial points are drawn into a wave packet distribution map, and then the wave packet characteristics are obtained through analyzing the wave packet distribution map. In this paper, the zonal wind field of 200 hPa has been standardized, and the wave packet values obtained are dimensionless.
Based on the work of Plumb [44], Takaya and Nakamura [45] reported a wave-activity flux, i. e., W, containing uneven basic zonal flow. The wave-activity flux W is an effective parameter for studying wave energy propagation, wave-flow interaction and geostrophic potential vorticity transport, and is also an important diagnostic tool for planetary wave activities and anomalies Li [48-49]).
where,
$$ {\bf{W}} = \frac{P}{{2|U|}}\left| {\begin{array}{*{20}{l}} {U(\psi _x^{'2} - {\psi ^\prime }\psi _{xx}^\prime ) + V(\psi _x^\prime \psi _y^\prime - {\psi ^\prime }\psi _{xy}^\prime )}\\ {U(\psi _x^\prime \psi _y^\prime - {\psi ^\prime }\psi _{xy}^\prime ) + V(\psi _y^{\prime 2} - {\psi ^\prime }\psi _{yy}^\prime )}\\ {\frac{{f_0^2}}{{{S^2}}}|U(\psi _x^\prime \psi _p^\prime - {\psi ^\prime }\psi _{xp}^\prime ) + V(\psi _y^\prime \psi _p^\prime - {\psi ^\prime }\psi _{pp}^\prime )|} \end{array}} \right|, $$ (4) where W is wave-activity flux, ψ' is quasi-geotropic perturbation flow function, U and V are basic flow fields, P is pressure divided by 1000 hPa, |U| is climatic value of horizontal wind speed, and S2 is static stability parameter. The divergence of W is expressed by
$$ \nabla \cdot {\bf{W}} = \frac{{\partial {{\bf{W}}_x}}}{{{\partial _x}}} + \frac{{\partial {{\bf{W}}_y}}}{{{\partial _y}}}. $$ (5) Under westerly conditions, the direction of this wave-activity flux W is the same as that of the energy propagation, and also as that of the group velocity (the moving velocity of the wave packet), and the magnitude of the absolute value of the vector W is proportional to the energy propagation speed. When $\nabla \cdot {\bf{W}}$ > 0, the waveactivity flux is divergent, indicating the output of wave activity and the average westerly wind is strengthened.In contrast, when $\nabla \cdot {\bf{W}}$ < 0, the wave-activity flux is convergent, representing the convergence of wave activity and weakening of the average westerly wind.
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Huang et al. [59] pointed out that the two most important teleconnections affecting the variation of summer climate in East Asia were the Silk Road teleconnection, which spread zonally along the Asian subtropical jet, and the EAP teleconnection that propagated meridionally across East Asia. Huang and Li [29, 52] first proved that the EAP teleconnection was caused by the propagation of the quasi-stationary planetary waves resulting from the heat source forcing which was generated by strong convection around the Philippines in the Northern Hemisphere. Subsequently, Enomoto et al. [53] put forward that the Silk Road teleconnection was the result of the quasi-stationary Rossby waves propagating along the ASWJ. Therefore, in the following section, we will investigate the energy propagation difference of the medium-term scale Rossby waves in wet Meiyu years and dry Meiyu years by using wave-activity flux, and also explore the formation mechanisms of the perturbation energy wave train.
Figure 5 shows the distributions of the 200 hPa horizontal wave-activity flux, its divergence, and the zonal wind during the Meiyu season (June-July) in wet and dry Meiyu years. The wave-activity flux along the ASWJ is basically eastward in the zonal direction, reflecting that the Rossby waves spread east along the jet and disperse downstream. The wave-activity flux divergences in wet Meiyu years and dry Meiyu years are distributed alternatively in convergence and divergence along the ASWJ. This phenomenon is corresponded with the zonal wave trains of the perturbation wave packets, proving the fact that the Silk Road teleconnection results from the quasi-stationary Rossby waves spreading along the ASWJ. In the East Asia region east of 90° E, the wave-activity flux is significantly enhanced, shown as strong wave-activity flux and its convergence and divergence. This reveals the significant enhancement of the energy propagation and wave-flow interaction in the East Asia region during the eastward propagation of the Rossby waves along the ASWJ. However, the waveactivity flux divergence distribution of 3-8 d synopticscale and 10-15 d low-frequency waves along the EASWJ in wet (dry) Meiyu years are in the pattern of"− +""(+ − +"). Similarly, there is a"+ − +"meridional wave train distribution for the wave-activity flux divergence in both wet Meiyu years and dry Meiyu years in East Asia. Compared with the pattern in dry Meiyu years, the wave-activity flux and its divergence along the EASWJ in wet Meiyu years are stronger. Besides, the wave-activity flux along the EASWJ to the east of 120° E is divergent, and the jet intensity is stronger with core speed in excess of 30 m s-1 in wet Meiyu years, while the wave-activity flux divergence along the EASWJ to the east of 120°E is a convergent and a divergent zone in dry Meiyu years, and the strength of the jet stream is weak with core speed in excess of 25 m s-1 in dry Meiyu years. The waveactivity flux divergence and wave-flow interaction of the synoptic-scale variability in wet Meiyu years are stronger than those of the low-frequency variability, while the situation in dry Meiyu years tends to be the opposite. In addition, it is found that, in East Asia, the meridional propagation of the wave-activity flux is greater than its zonal propagation, and there are significant differences between the propagation paths of the wave activities in wet Meiyu years and dry Meiyu years. The wave-activity flux in wet Meiyu years moves from the area of the Ural Mountains to the southwest, entering the EASWJ near 100°E, and then continues to cross southeast through the jet, reaching the YangtzeHuaihe River Basin in China and further southward to the sea near the Philippines. The synoptic-scale and lowfrequency wave-activity fluxes over the southern border of the EASWJ in Yangtze-Huaihe River Basin are not only strong, but also in the transition from divergence to convergence. This indicates that the jet has been strengthened and can provide perturbation energy and dynamic forcing conditions for the generation of continuous precipitation in the Yangtze-Huaihe River Basin. The wave-activity flux in dry Meiyu years goes into the EASWJ from the northwestern part of India to the northeast, branching around 100° E. One branch propagates eastward to the Okhotsk Sea across the Sea of Japan, while the other moves southeast through southwest China to the seas of southeast China. Over the Yangtze-Huaihe River Basin, the synoptic-scale and lowfrequency wave-activity fluxes are divergent and relatively weak, thus it is not conducive to the formation of continuous precipitation.
Figure 5. The 200 hPa horizontal wave-activity flux (vector; m2 s-2), wave-activity flux divergence (shadow; 10-6m s-2; red plus (+) represents the divergence region; green minus (−) represents the convergence region) and average zonal wind (> 15 m s-1 contour), 3- 8 d (a: wet Meiyu years; b: dry Meiyu years) and 10-15 d (c: wet Meiyu years; d: dry Meiyu years) during the Meiyu season (JuneJuly).
Wet Meiyu years Dry Meiyu years Perturbation wave train on the EASWJ By west By east Wave-activity flux divergence distribution along the EASWJ "− +" "+ − +" Westerly jet at 200 hPa Strong and southward Weak and northward Low-level southwest wind Strengthened Weakened Vertically-integrated water vapor flux anomalies Convergence Divergence Vertical ascending motion Enhanced By east Table 1. Impacts of perturbation wave train and energy propagation along the EASWJ on wet and dry Meiyu anomalies.
Figures 6 and 7 present the synthetic analysis of the precipitation anomalies, the 100 hPa South Asian high, the 200 hPa westerly jet, the 500 hPa geopotential height and anomaly field, the vertically integrated water vapor transport anomalies, the water vapor flux divergence anomalies and the vertical circulation anomalies along 110° - 120° E during June-July in wet Meiyu years and dry Meiyu years. As mentioned above, the zonal wave trains of the perturbation wave packets on the EASWJ at 200 hPa in wet (dry) Meiyu years are systematically westward (eastward), and the energy center of the lowfrequency variability lies between the Aral Sea and the Lake Balkhash (in the northeastern part of China) and propagates eastward. In wet (dry) Meiyu years, the wave-activity fluxis concentrated (diverged) over eastern China with high (low) intensity, and the westerly jet is strong and southward (weak and northward). Zhang et al. [21] pointed out that the location anomaly of the EASWJ in June is mainly affected by the phase change of the east-moving Rossby wave trains in the mid and high latitudes of the Eurasian continent. In July, the location anomaly of the East Asian subtropical highlevel westerly jet is dominated by the phase change of the Rossby wave trains propagating from the tropical to subtropical regions of the western Pacific. Thus, it is deduced that the location anomaly of the EASWJ is influenced by the zonal and meridional Rossby wave trains during the Meiyu season. As the consequence of coupling of high and low level atmosphere and highlevel strong (weak) divergence on the south side of the jet, low-level southwest wind is strengthened (weakened), leading to convergence (divergence) anomalies of the vertically-integrated water vapor flux in the Yangtze-Huaihe River Basin. In addition, there is strong divergence (zero dispersion) in the upper layers and strong (weak) convergence in the lower layers, which enhances (weakens) vertical ascending motion, providing favorable (unfavorable) dynamical conditions for rainfall during the Meiyu season in the YangtzeHuaihe River Basin (Jin et al. [19]). At the same time, for the wet (dry) Meiyu years, the southern portion of the EASWJ at 200 hPa has a wave-activity flux convergence (divergence), which is favorable for strong (weak) and eastward (westward) shift of the South Asian high, and thus the northwest Pacific subtropical high is strengthened (weakened) and shifts westward (eastward), which is (is not) conducive to the steady maintenance of the circulation during the Meiyu season in the Yangtze-Huaihe River Basin, inducing more (less) Meiyu rainfall (Yang and Zhang [50, 60]).
Figure 6. Synthetic analysis of (a) precipitation anomaly distribution; (b) 100 hPa geopotential height field (dashed line; unit: 10 gpm), 500 hPa geopotential height field (thin solid line; unit: 10 gpm), potential height anomaly field (shadow; unit: 10 gpm), and 200 hPa zonal wind field (thick solid line; unit: m s-1). The black dots exceed the 95% confidence level; (c) vertically-integrated water vapor transport anomaly (arrow; unit: 10−4 kg m−1 s−1) and water vapor flux divergence anomaly (contour; unit: 10−5 kg m−2 s−1). Red(blue) shaded areas exceed the 95% confidence level; (d) vertical circulation (arrow) and divergence (contour, shadow; unit: 10−6 s−1) from 110°-120°E in wet Meiyu years.
Figure 7. Synthetic analysis of (a) precipitation anomaly; (b) 100 hPa geopotential height field (dashed line; unit: 10 gpm), 200 hPa zonal wind field (thick solid line; unit: m s-1), and 500 hPa geopotential height field (thin solid line; unit: 10 gpm), potential height anomaly field (shadow; unit: 10 gpm). The black dots exceed the 95% confidence level; (c) vertically-integrated water vapor transport anomaly (arrow; unit: 10−4 kg m−1 s−1) and water vapor flux divergence anomaly (contour; unit: 10−5 kg m−2 s−1). Red(blue) shaded areas exceed the 95% confidence level; (d) vertical circulation (arrow) and divergence (contour, shadow; unit: 10−6 s−1) from 110°-120°E in dry Meiyu years.