2009
DOI: 10.1016/j.eswa.2008.01.083
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Identification of relationship between sunspots and natural runoff in the Yellow River based on discrete wavelet analysis

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Cited by 35 publications
(24 citation statements)
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References 21 publications
(19 reference statements)
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“…With an increase in sunspot number, the precipitation in the . The results were similar to those of Li and Yang [13], who also reported that the annual precipitation at the Yellow River showed hysteresis for sunspot number. Zhang et al [14] reported that, at the peak of sunspot activity or 2a near it, the summer precipitation in Xi'an increased sharply.…”
Section: Wavelet Analyses Of Precipitation and Sunspot Numbersupporting
confidence: 81%
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“…With an increase in sunspot number, the precipitation in the . The results were similar to those of Li and Yang [13], who also reported that the annual precipitation at the Yellow River showed hysteresis for sunspot number. Zhang et al [14] reported that, at the peak of sunspot activity or 2a near it, the summer precipitation in Xi'an increased sharply.…”
Section: Wavelet Analyses Of Precipitation and Sunspot Numbersupporting
confidence: 81%
“…In addition, the solar cycle significantly influences regional hydrometeorological phenomenon [7]. Previously, a number of studies have investigated the relationships between solar activity and runoff, precipitation, and intense loess erosion using statistical methods [3]. These studies revealed close relationships between solar activity and hydrometeorological processes.…”
Section: Introductionmentioning
confidence: 99%
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“…These correlations are reasonable because the numbers of 587 sunspots predominate at 11-year and 60-year periodicities (Li et al, 2009). Figure S5 depicts the 588…”
Section: Figure 2 459 460mentioning
confidence: 90%
“…The fundamental idea of CWT is to decompose a signal f(t) into wavelet coefficients as shown in Equation (4), thus the selection of wavelet functions is critical to wavelet analysis. The most common wavelet functions used in hydrology research are the Mexican hat wavelet, Haar wavelet, Daubechis wavelet, Morlet wavelet, and Mayer wavelet [21,28]. According to He et al [29], the Morlet wavelet is given the phase and oscillation of the real part and imaginary part, and has a phase difference of π/2, which can eliminate false periodicities so that the results are more accurate.…”
Section: Wavelet Analysismentioning
confidence: 99%