Congruent Bifurcation Angles in River Delta and Tributary Channel Networks

We show that distributary channels on river deltas exhibit a mean bifurcation angle that can be understood using theory developed in tributary channel networks. In certain cases, tributary network bifurcation geometries have been demonstrated to be controlled by diffusive groundwater flow feeding in...

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Veröffentlicht in:Geophysical research letters 2017-11, Vol.44 (22), p.11,427-11,436
Hauptverfasser: Coffey, Thomas S., Shaw, John B.
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Shaw, John B.
description We show that distributary channels on river deltas exhibit a mean bifurcation angle that can be understood using theory developed in tributary channel networks. In certain cases, tributary network bifurcation geometries have been demonstrated to be controlled by diffusive groundwater flow feeding incipient bifurcations, producing a characteristic angle of 72∘. We measured 25 unique distributary bifurcations in an experimental delta and 197 bifurcations in 10 natural deltas, yielding a mean angle of 70.4∘±2.6∘ (95% confidence interval) for field‐scale deltas and a mean angle of 68.3∘±8.7∘ for the experimental delta, consistent with this theoretical prediction. The bifurcation angle holds for small scales relative to channel width length scales. Furthermore, the experimental data show that the mean angle is 72∘ immediately after bifurcation initiation and remains relatively constant over significant time scales. Although distributary networks do not mirror tributary networks perfectly, the similar control and expression of bifurcation angles suggests that additional morphodynamic insight may be gained from further comparative study. Key Points Models predicting the bifurcation or confluence angle in tributary channel systems apply to distributary channels in some cases Tributary and distributary channel networks exhibit congruent mean angles of channel bifurcation A mean bifurcation angle of 72∘ is found over small length scales but over all investigated time scales
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In certain cases, tributary network bifurcation geometries have been demonstrated to be controlled by diffusive groundwater flow feeding incipient bifurcations, producing a characteristic angle of 72∘. We measured 25 unique distributary bifurcations in an experimental delta and 197 bifurcations in 10 natural deltas, yielding a mean angle of 70.4∘±2.6∘ (95% confidence interval) for field‐scale deltas and a mean angle of 68.3∘±8.7∘ for the experimental delta, consistent with this theoretical prediction. The bifurcation angle holds for small scales relative to channel width length scales. Furthermore, the experimental data show that the mean angle is 72∘ immediately after bifurcation initiation and remains relatively constant over significant time scales. Although distributary networks do not mirror tributary networks perfectly, the similar control and expression of bifurcation angles suggests that additional morphodynamic insight may be gained from further comparative study. Key Points Models predicting the bifurcation or confluence angle in tributary channel systems apply to distributary channels in some cases Tributary and distributary channel networks exhibit congruent mean angles of channel bifurcation A mean bifurcation angle of 72∘ is found over small length scales but over all investigated time scales</description><identifier>ISSN: 0094-8276</identifier><identifier>EISSN: 1944-8007</identifier><identifier>DOI: 10.1002/2017GL074873</identifier><language>eng</language><publisher>Washington: John Wiley &amp; Sons, Inc</publisher><subject>Angles (geometry) ; Bifurcation theory ; channel bifurcations ; Comparative analysis ; Comparative studies ; Confidence intervals ; Deltas ; Geomorphology ; Geophysics ; Groundwater ; Groundwater flow ; Laplacian flow ; mouth bars ; Networks ; River basins ; River channels ; river deltas ; Rivers ; Tributaries</subject><ispartof>Geophysical research letters, 2017-11, Vol.44 (22), p.11,427-11,436</ispartof><rights>2017. 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In certain cases, tributary network bifurcation geometries have been demonstrated to be controlled by diffusive groundwater flow feeding incipient bifurcations, producing a characteristic angle of 72∘. We measured 25 unique distributary bifurcations in an experimental delta and 197 bifurcations in 10 natural deltas, yielding a mean angle of 70.4∘±2.6∘ (95% confidence interval) for field‐scale deltas and a mean angle of 68.3∘±8.7∘ for the experimental delta, consistent with this theoretical prediction. The bifurcation angle holds for small scales relative to channel width length scales. Furthermore, the experimental data show that the mean angle is 72∘ immediately after bifurcation initiation and remains relatively constant over significant time scales. Although distributary networks do not mirror tributary networks perfectly, the similar control and expression of bifurcation angles suggests that additional morphodynamic insight may be gained from further comparative study. Key Points Models predicting the bifurcation or confluence angle in tributary channel systems apply to distributary channels in some cases Tributary and distributary channel networks exhibit congruent mean angles of channel bifurcation A mean bifurcation angle of 72∘ is found over small length scales but over all investigated time scales</description><subject>Angles (geometry)</subject><subject>Bifurcation theory</subject><subject>channel bifurcations</subject><subject>Comparative analysis</subject><subject>Comparative studies</subject><subject>Confidence intervals</subject><subject>Deltas</subject><subject>Geomorphology</subject><subject>Geophysics</subject><subject>Groundwater</subject><subject>Groundwater flow</subject><subject>Laplacian flow</subject><subject>mouth bars</subject><subject>Networks</subject><subject>River basins</subject><subject>River channels</subject><subject>river deltas</subject><subject>Rivers</subject><subject>Tributaries</subject><issn>0094-8276</issn><issn>1944-8007</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2017</creationdate><recordtype>article</recordtype><recordid>eNp90LFOwzAQBmALgUQpbDyABSuBu9iJk7EEKKAIpKrMlpM6rUtwwHao-vakKgMT093w6fTfT8g5wjUCxDcxoJiWIHgm2AEZYc55lAGIQzICyIc9FukxOfF-DQAMGI7Ic9HZpeu1DfTWNL2rVTCdpRO7bLWnxtKZ-daO3uk2KKrsgs6dqfqg3JYWK2WtbumLDpvOvftTctSo1uuz3zkmbw_38-IxKl-nT8WkjBTLeRJpbIBXteKNyjhjdRMLJThL-QLjPMYMUCWAlRaiSnXFMUnzFFQuVKoTxoVgY3Kxv9v5YKSvTdD1qu6GLHWQyBFYwgZ0uUefrvvqtQ9y3fXODrkk5iJnCTLcqau9ql3nvdON_HTmY3hOIshdpfJvpQOP93xjWr3918rprEzSNE7YD4ExdM0</recordid><startdate>20171128</startdate><enddate>20171128</enddate><creator>Coffey, Thomas S.</creator><creator>Shaw, John B.</creator><general>John Wiley &amp; 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source Wiley Online Library Journals Frontfile Complete; Elektronische Zeitschriftenbibliothek - Frei zugängliche E-Journals; Wiley Free Content; Wiley-Blackwell AGU Digital Library
subjects Angles (geometry)
Bifurcation theory
channel bifurcations
Comparative analysis
Comparative studies
Confidence intervals
Deltas
Geomorphology
Geophysics
Groundwater
Groundwater flow
Laplacian flow
mouth bars
Networks
River basins
River channels
river deltas
Rivers
Tributaries
title Congruent Bifurcation Angles in River Delta and Tributary Channel Networks
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