2020
DOI: 10.1134/s0097807820030112
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Hydrological-Morphometric Characteristics of Danube Delta Branches in the Backwater Zone

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Cited by 11 publications
(14 citation statements)
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“…In order to focus on the effect of tides on channel width divergence, we estimated the single distributary channel width as the sum of all distributary channel widths multiplied by n −0.5 , such that wm=n12i=1nwi, where n is the number of distributary channels. We estimated the upstream channel depth d u following hydraulic geometry rules based on the mean annual discharge (Mikhailov, ).…”
Section: Testing the Predictionmentioning
confidence: 99%
See 1 more Smart Citation
“…In order to focus on the effect of tides on channel width divergence, we estimated the single distributary channel width as the sum of all distributary channel widths multiplied by n −0.5 , such that wm=n12i=1nwi, where n is the number of distributary channels. We estimated the upstream channel depth d u following hydraulic geometry rules based on the mean annual discharge (Mikhailov, ).…”
Section: Testing the Predictionmentioning
confidence: 99%
“…Over longer timescales (decades to centuries) delta morphology will adjust, and analyses such as the one presented here can help to estimate potential changes. Assuming discharge will remain negligible in the Colorado River, the upstream channel depth and width will decrease to a new equilibrium that can be estimated using well‐established hydraulic geometry relationships (Mikhailov, ). We estimate that the upstream adjustment of the Colorado will trigger estuary infilling that leads to a sevenfold decrease in the tidal prism, and an ~2 km narrowing of the river mouth due to deposition (Figure b).…”
Section: Application To Changing Deltasmentioning
confidence: 99%
“…Rivers maintain approximately constant along‐channel width and depth under steady boundary conditions (Dunne & Jerolmack, 2020; Hey & Thorne, 1986; Leopold & Maddock, 1953; Mikhailov, 1970). Approaching the coast, tides can lead to an expansion of the channel width, resulting in a trumpet or funneled shape from seaward increase in discharge and tidal volume (Langbein, 1963; Savenije, 2006).…”
Section: Introductionmentioning
confidence: 99%
“…;Magirl and Olsen (2009);McCandless and Annapolis (2003);McCandless and Everett (2002);Mikhailov (1970);Miller (1958);Moody and Troutman (2002);Mulvihill and Baldigo (2012);Pugh and Redman (2019);Rachol and Boley-Morse (2009); Rhoads (1991);Sweet and Geratz (2003);Xu (2004). DHS, downstream hydraulic geometry.…”
mentioning
confidence: 99%