2020
DOI: 10.29252/ijcoe.3.4.1
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Detecting shoreline change employing remote sensing images (Case study: Beris Port - east of Chabahar, Iran)

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Cited by 11 publications
(7 citation statements)
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“…The LRR is calculated by using a least square regression line from all shoreline positions and it is used to observe the trend of the shoreline evolution along each transect. The inclination of the line is the LRR and corresponds to the long-term rates of coastal changes 64 66 …”
Section: Methodsmentioning
confidence: 99%
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“…The LRR is calculated by using a least square regression line from all shoreline positions and it is used to observe the trend of the shoreline evolution along each transect. The inclination of the line is the LRR and corresponds to the long-term rates of coastal changes 64 66 …”
Section: Methodsmentioning
confidence: 99%
“…The inclination of the line is the LRR and corresponds to the long-term rates of coastal changes. [64][65][66] The SCE computes the biggest distance (m) between the shorelines imported into the geodatabase and it is always a positive value. The NSM index calculates the distance (m) between the oldest and the most-recent shorelines in each transect, while divided by the time elapsed providing the EPR rates, which could be either negative or positive values.…”
Section: Shoreline Change Rates Calculationmentioning
confidence: 99%
“…Moreover, we computed the LRR (m/yr), which is calculated using a least square regression line from all shoreline positions along each transect and which is used to observe the trend of the shoreline evolution. The inclination of the line is the linear regression rate and corresponds to the long-term rates of coastal changes [47]. The method has the potential to use more than two shorelines and thus to overlap the EPR's disadvantages [48][49][50].…”
Section: Changes In Coastal Sea Zonementioning
confidence: 99%
“…The Linear Regression Rate (LRR-m/year) calculated using a least square regression line from all shoreline positions along each transect and it is used to observe the trend of the shoreline evolution. The slope of the line is the linear regression rate and corresponds to the long-term rates of coastal changes [23] We computed the LRR rates to estimate the shoreline movement rate for the 1945-1996 period using for the year of 1996 the shorelines derived from the High Resolution (HR), SPOT, and IRS datasets respectively, while the results were crossvalidated using the R-squared, the Root Mean Square Error (RMSE), and the Mean Annual Error (MAE) coefficient methods. The equations obtained are as follows:…”
Section: Statistical Shoreline Movement Estimationmentioning
confidence: 99%