2003
DOI: 10.1029/2001wr001112
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Channel bifurcation in braided rivers: Equilibrium configurations and stability

Abstract: [1] We investigate the equilibrium configurations and the stability of river bifurcations in gravel braided networks. Within the context of a one-dimensional approach, the nodal point conditions play a crucial rule, as pointed out by Wang et al. [1995] who propose an empirical relationship relating water and sediment flow rates into the downstream branches. In the present paper, an alternative formulation of nodal point conditions is proposed based on a quasi two-dimensional approach. The results show that, if… Show more

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Cited by 160 publications
(464 citation statements)
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“…Dune bedforms through the reach mostly scale, as expected, with the flow depth, with dunes up to 4·0 m high being present through the central scour, which is up to 22 m deep. These dunes reduce in amplitude through the diffluence but remain roughly scaled with the flow depth, with maximum heights approaching 2·2 m in a flow depth of ~7·5 m. There also appears to be no inlet step in bed height in either of the diffluent channels, as has been reported in some gravel-bed diffluences (Bolla Pittaluga et al, 2003;Zolezzi et al, 2006). the bifurcation.…”
Section: Bed Morphologymentioning
confidence: 56%
“…Dune bedforms through the reach mostly scale, as expected, with the flow depth, with dunes up to 4·0 m high being present through the central scour, which is up to 22 m deep. These dunes reduce in amplitude through the diffluence but remain roughly scaled with the flow depth, with maximum heights approaching 2·2 m in a flow depth of ~7·5 m. There also appears to be no inlet step in bed height in either of the diffluent channels, as has been reported in some gravel-bed diffluences (Bolla Pittaluga et al, 2003;Zolezzi et al, 2006). the bifurcation.…”
Section: Bed Morphologymentioning
confidence: 56%
“…A major role is played by channel bar bifurcations that distribute discharge and sediment through the braided channel network (Bolla Pittaluga et al, 2003). Commonly, bifurcations are unstable, meaning that the distribution changes over time .…”
Section: Bar and Channel Dynamics In Braided Riversmentioning
confidence: 99%
“…Two distributaries with identical downstream boundary conditions and a given upstream Shields stress (Q) distribute water and sediment asymmetrically because this is a stable equilibrium configuration [Wang et al, 1995;Slingerland and Smith, 1998;Bolla Pittaluga et al, 2003;Miori et al, 2006;Zolezzi et al, 2006;Bertoldi and Tubino, 2007;Edmonds and Slingerland, 2008;Kleinhans et al, 2008]. For a given Q, upstream channel roughness, and channel aspect ratio, there exists only one asymmetric discharge ratio (Q r ) for which the downstream bifurcate channels are stable to small perturbations.…”
Section: Motivationmentioning
confidence: 99%