2020
DOI: 10.1029/2019jf005499
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Entropy and Intermittency of River Bed Elevation Fluctuations

Abstract: River beds evolve as a result of a complex interaction between strongly nonlinear processes such as near‐bed turbulence, particle‐particle interaction, and particle‐bed interaction. This interaction contributes to the initiation and evolution of extremely variable river bed elevation patterns, commonly known as bedforms that span across a range of spatiotemporal scales. In this paper, we employ a refined definition of entropy, that is, the multiscale entropy (MSE), to characterize the observed variability in t… Show more

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Cited by 10 publications
(11 citation statements)
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“…Figure 8c-d illustrate the response of discharge on the complexity of a pressure wave induced by the water hammer. Specifically, complexity obtained from both SampEn and ApEn increases linearly with discharge significantly, which is consistent with previous studies [9]. However, complexity obtained from SampEn does not include self-similar patterns as ApEn does [37].…”
Section: Resultssupporting
confidence: 91%
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“…Figure 8c-d illustrate the response of discharge on the complexity of a pressure wave induced by the water hammer. Specifically, complexity obtained from both SampEn and ApEn increases linearly with discharge significantly, which is consistent with previous studies [9]. However, complexity obtained from SampEn does not include self-similar patterns as ApEn does [37].…”
Section: Resultssupporting
confidence: 91%
“…From the perspective of colors of noise, we can say that both wave sensors exhibit near-flicker or pink noise, rather than purely random behavior. Additionally, this pink noise property supports our assumption about the wave equation presented in Equation (9). Additionally, the absolute value of the slope of PSD for P1 is slightly greater than that for P2, indicating that the P1 wave has a slightly higher frequency variation than the P2 wave, which is consistent with the behavior of the water hammer wave.…”
Section: Resultssupporting
confidence: 81%
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“…Second, the sample entropy (hereafter referred to as entropy) can be computed for each series at different scales as Es()m,r=italicln0.25emnms()rnm+1s()r.5.5em In this equation, n m ( s ) ( r ) and n m +1 ( s ) ( r ) are the total number of matches for all existing m ‐point and m +1‐point patterns, respectively, at scale s (see Supporting Information S1 for more details). A higher entropy (MSE) implies that the signal is more complex and thus less predictable (Costa et al, 2005; Delgado‐Bonal & Marshak, 2019; Golan, 2008; Pincus, 1991; Ranjbar & Singh, 2020).…”
Section: Methods and Data Analyzedmentioning
confidence: 99%