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On the stability relationships between tidal asymmetry and morphologies of tidal basins and estuaries

On the stability relationships between tidal asymmetry and morphologies of tidal basins and estuaries
On the stability relationships between tidal asymmetry and morphologies of tidal basins and estuaries
Simple stability relationships are practically useful to provide a rapid assessment of coastal and estuarine landforms in response to human interventions and long‐term climate change. In this contribution, we review a variety of simple stability relationships which are based on the analysis of tidal asymmetry (shortened to “TA”). Most of the existing TA‐based stability relationships are derived using the one‐dimensional tidal flow equations assuming a certain regular shape of the tidal channel cross‐sections. To facilitate analytical solutions, specific assumptions inevitably need to be made e.g. by linearising the friction term and dropping some negligible terms in the tidal flow equations. We find that three major types of TA‐based stability relationships have been proposed between three non‐dimensional channel geometric ratios (represented by the ratio of channel widths, ratio of wet surface areas and ratio of storage volumes) and the tide‐related parameter a/h (i.e. the ratio between tidal amplitude and mean water depth). Based on established geometric relations, we use these non‐dimensional ratios to re‐state the existing relationships so that they are directly comparable. Available datasets are further extended to examine theutility of these TA‐based relationships. Although a certain agreement is shown for these relationships, we also observe a large scatter of data points which are collected in different types of landscape, hydrodynamic and sedimentologic settings over the world. We discuss in detail the potential reasons for this large scatter and subsequently elaborate on the limited applicability of the various TA‐based stability relationships for practical use. We highlight the need to delve further into what constitutes equilibrium and what is needed to develop more robust measures to determine the morphological state of these systems.
0197-9337
1943-1959
Zhou, Zeng
a167cd81-84c7-4e55-9e28-4529e26e7c01
Coco, Giovanni
8a6c97e1-2a44-4f03-ad8d-e03dbc2908db
Townend, Ian
f72e5186-cae8-41fd-8712-d5746f78328e
Gong, Zheng
8fec227f-4dcc-431e-85c3-13a520574886
Wang, Zhengbing
27c68699-a22d-43fb-b2cb-5ac830c6e4b0
Zhang, Changkuan
dfdb560e-6606-4ba2-86be-f7068ef48393
Zhou, Zeng
a167cd81-84c7-4e55-9e28-4529e26e7c01
Coco, Giovanni
8a6c97e1-2a44-4f03-ad8d-e03dbc2908db
Townend, Ian
f72e5186-cae8-41fd-8712-d5746f78328e
Gong, Zheng
8fec227f-4dcc-431e-85c3-13a520574886
Wang, Zhengbing
27c68699-a22d-43fb-b2cb-5ac830c6e4b0
Zhang, Changkuan
dfdb560e-6606-4ba2-86be-f7068ef48393

Zhou, Zeng, Coco, Giovanni, Townend, Ian, Gong, Zheng, Wang, Zhengbing and Zhang, Changkuan (2018) On the stability relationships between tidal asymmetry and morphologies of tidal basins and estuaries. Earth Surface Processes and Landforms, 43 (9), 1943-1959. (doi:10.1002/esp.4366).

Record type: Article

Abstract

Simple stability relationships are practically useful to provide a rapid assessment of coastal and estuarine landforms in response to human interventions and long‐term climate change. In this contribution, we review a variety of simple stability relationships which are based on the analysis of tidal asymmetry (shortened to “TA”). Most of the existing TA‐based stability relationships are derived using the one‐dimensional tidal flow equations assuming a certain regular shape of the tidal channel cross‐sections. To facilitate analytical solutions, specific assumptions inevitably need to be made e.g. by linearising the friction term and dropping some negligible terms in the tidal flow equations. We find that three major types of TA‐based stability relationships have been proposed between three non‐dimensional channel geometric ratios (represented by the ratio of channel widths, ratio of wet surface areas and ratio of storage volumes) and the tide‐related parameter a/h (i.e. the ratio between tidal amplitude and mean water depth). Based on established geometric relations, we use these non‐dimensional ratios to re‐state the existing relationships so that they are directly comparable. Available datasets are further extended to examine theutility of these TA‐based relationships. Although a certain agreement is shown for these relationships, we also observe a large scatter of data points which are collected in different types of landscape, hydrodynamic and sedimentologic settings over the world. We discuss in detail the potential reasons for this large scatter and subsequently elaborate on the limited applicability of the various TA‐based stability relationships for practical use. We highlight the need to delve further into what constitutes equilibrium and what is needed to develop more robust measures to determine the morphological state of these systems.

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Stability Relation Rv1s - Accepted Manuscript
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Accepted/In Press date: 8 February 2018
e-pub ahead of print date: 30 March 2018
Published date: July 2018

Identifiers

Local EPrints ID: 419177
URI: http://eprints.soton.ac.uk/id/eprint/419177
ISSN: 0197-9337
PURE UUID: 263fe138-435a-45ae-848d-c95a46ad5070
ORCID for Ian Townend: ORCID iD orcid.org/0000-0003-2101-3858

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Date deposited: 06 Apr 2018 16:30
Last modified: 16 Mar 2024 06:23

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Contributors

Author: Zeng Zhou
Author: Giovanni Coco
Author: Ian Townend ORCID iD
Author: Zheng Gong
Author: Zhengbing Wang
Author: Changkuan Zhang

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