2020
DOI: 10.1130/g47521.1
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Elevation gaps in fluvial sandbar deposition and their implications for paleodepth estimation

Abstract: Accurate estimation of paleo–streamflow depth from outcrop is important for estimation of channel slopes, water discharges, sediment fluxes, and basin sizes of ancient river systems. Bar-scale inclined strata deposited from slipface avalanching on fluvial bar margins are assumed to be indicators of paleodepth insofar as their thickness approaches but does not exceed formative flow depths. We employed a unique, large data set from a prolonged bank-filling flood in the sandy, braided Missouri River (USA) to exam… Show more

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Cited by 13 publications
(7 citation statements)
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“…Bar clinoforms appear to under predict flow depth by ca 0.3 of other approaches ( ca 0.32 of mean story height and ca 0.27 of mean mud plug thickness), and this mirrors observations of modern rivers. For example, Alexander et al (2020) found unit bars under predicted the reach‐mean bank‐full flow depth by a factor of three in the Missouri River (USA). Only in the rarest of cases (i.e.…”
Section: Discussionmentioning
confidence: 99%
“…Bar clinoforms appear to under predict flow depth by ca 0.3 of other approaches ( ca 0.32 of mean story height and ca 0.27 of mean mud plug thickness), and this mirrors observations of modern rivers. For example, Alexander et al (2020) found unit bars under predicted the reach‐mean bank‐full flow depth by a factor of three in the Missouri River (USA). Only in the rarest of cases (i.e.…”
Section: Discussionmentioning
confidence: 99%
“…In our experiments, bedform preservation ratio was consistent across transport stages and within the empirical range of 0.17-0.45 (Leclair, 2002, Figure 4c), indicating that 𝐴𝐴 ⟨ 𝐻𝐻 ⟩ = (2.9 ± 0.7) ⟨ 𝐷𝐷st ⟩ can be used to reconstruct formative bedform heights from outcrop observations (Figure 4c; Leclair & Bridge, 2001). Moreover, empirical relation between mean bedform height and transport stage, derived from experimental and field data (R. W. Bradley and Venditti, 2019b) in Equation 4results in two unknowns, namely, h and S. The paleoslope, S, can be constrained from established scaling relations that relate S to D 50 and bankfull flow depth (Lynds et al, 2014;Trampush et al, 2014), which can be evaluated from observations of bar-scale stratigraphy (e.g., Alexander et al, 2020;Mohrig et al, 2000). Therefore, h is the only unknown in Equation 4and can be solved for paleo-flow depth estimation.…”
Section: Discussionmentioning
confidence: 99%
“…In this equation, τc ${\tau }_{c}^{\ast }$ can be estimated from measured D 50 from outcrop observations, and making the normal‐flow assumption and substituting τ=ρwhS()ρsρwD50 ${\tau }^{\ast }=\frac{{\rho }_{w}hS}{\left({\rho }_{s}-{\rho }_{w}\right){D}_{50}}$ in Equation results in two unknowns, namely, h and S . The paleoslope, S , can be constrained from established scaling relations that relate S to D 50 and bankfull flow depth (Lynds et al., 2014; Trampush et al., 2014), which can be evaluated from observations of bar‐scale stratigraphy (e.g., Alexander et al., 2020; Mohrig et al., 2000). Therefore, h is the only unknown in Equation and can be solved for paleo‐flow depth estimation.…”
Section: Discussionmentioning
confidence: 99%
“…Based on the mean scaling ratio, mean bankfull depth = 1.695 channel element thickness. In a more recent study, Alexander et al (2020) proposed a scaling ratio of 20%-60% (mean 39%) for bar-scale inclined strata (clinoforms). In this analysis, maximum element thicknesses are used for two reasons: (1) upper parts of elements were removed by erosion because bar-tops rollovers are not preserved in the studied intervals; and (2) thicker elements are more likely to record trunk rather than tributary fluvial systems.…”
Section: Data Collection and Paleodepth Estimatesmentioning
confidence: 99%
“…Examination of 3-D exposures in this study reveals that channel elements are a product of scour-and-fill by migrating dunes and do not involve downstream accretion of bars (Figure 4). For this reason, the scaling factor of Paola and Bergman (1991) rather than that of Alexander et al (2020) was used to generate first approximations of paleoflow depth (Table 1).…”
Section: Data Collection and Paleodepth Estimatesmentioning
confidence: 99%