Abstract

Automatic and accurate shoreline position and intertidal foreshore slope detection are challenging and significantly important for coastal dynamics. In the present study, a time series shoreline position and intertidal foreshore slope have been automatically detected using modified Temporal Waterline Method (mTWM) from time-averaged X-band radar images captured throughout the course of two-week tidal cycle variation over an area spanning 5.6 km on the Hasaki coast between 12 April 2005 and 31 December 2008. The methodology is based on the correlation map between the pixel intensity variation of the time-averaged X-band radar images and the binary signal of the tide level ranging from −0.8 m to 0.8 m. In order to ensure the binary signal represented each of the water levels in the intertidal shore profile, determining the water level direction-wise bottom elevation is considered as the modification. Random gaps were detected in the captured images owing to the unclear or oversaturation of the waterline signal. A horizontal shift in the detected shoreline positions was observed compared to the survey data previously collected at Hasaki Oceanographical Research Station (HORS). This horizontal shift can be attributed to wave breaking and high wave conditions. Wave set-up and run-up are the effects of wave breaking and high wave conditions, respectively. The correction of the wave set-up and run-up is considered to allow the upward shift of the water level position, as well as shoreline position, to the landward direction. The findings indicate that the shoreline positions derived by mTWM with the corrected wave run-up reasonably agree with the survey data. The mean absolute bias (MAB) between the survey data and the shoreline positions detected using mTWM with the corrected wave run-up is approximately 5.9 m, which is theoretically smaller than the spatial resolution of the radar measurements. The random gaps in the mTWM-derived shoreline positions are filled by Garcia’s data filling algorithm which is a Penalized Least Squares regression method by means of the Discrete Cosine Transform (PLS-DCT). The MAB between survey data and the gap filled shoreline positions detected using TWM with corrected wave run-up is approximately 5.9 m. The obtained results indicate the accuracy of the mTWM with corrected wave run-up integrated with Garcia’s method compared to the survey observations. The executed approach in this study is considered as an efficient and robust tool to automatically detect shoreline positions and intertidal foreshore slopes extracted from X-band radar images with the consideration of wave run-up correction.

Highlights

  • Monitoring and managing shorelines have received great attention owing to their social and economic significance for coastal regions around the world

  • The main objective of this study is to focus on application of the modified Temporal Waterline Method (mTWM) to a highly movable micro-tidal sandy beach exposed to energetic waves of the south Pacafic Ocean with a comparison of the shorJ.eMlairn

  • Based on the results obtained by the gap-filled corrected wave run-up, we may conclude that moreTahcecumraTteWsMhoirselpinreespenosteitdioanssaarweadyertoivdedetbecytmshToWreMlinwe ipthosciotirornecstaenddwianvteerrtuidna-lufpo,rweshhiocrheisslvoepreys cflroosme tXo-bthaendsurravdeayrdiamtaa.gTesh.isTchoenfmirmetshothdatisthseligchotrlryecmtioondiofifedwafrvoemrutnh-eupBealnl detthale. a[2p8p]liacpatpioronacohf G(TaWrcMia’)s. mCreothsso-dshaorreetdheiremcotisotnr-ewasisoenbaboltetosmtraetleegviaetsiotonreesdtiumceathioonrizwoanstaclosnhsiifdtserinedshaosrtehlienTeWpoMsi.tiDonuse atot Hthaesapkriebseeancche, oJafploanw. signal similarities between pixel intensities and tidal binary signals at the landward cross-shore location, the Temporal Waterline Method (TWM) failed to estimate an accurate intertidal shore profile

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Summary

Introduction

Monitoring and managing shorelines have received great attention owing to their social and economic significance for coastal regions around the world In this context, coastal scientists and engineers are continuously seeking better tools to determine the accurate position of shorelines and to analyze the variations in shoreline positions. Shoreline is a well-known term for coastal scientists and engineers, which is ideally defined as the physical interface of the coastal land and the mean water level position [1,2] Several data sources, such as aerial photographs, beach profile surveys, LiDAR (Light detection and ranging) surveys, video camera analysis, satellite imagery, and X-band radar images, have been utilized to derive shoreline positions and to investigate their variability [3,4,5,6,7,8,9,10,11]. The data source is usually limited due to the high processing cost

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