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Water Research Laboratory | School of Civil & Environmental
Engineering
Co-authors: Andrew Walker, Mitchell Harley, Kristen Splinter, Ian Turner
Kilian Vos
Beach slopes from satellite-derived shorelines
Blackpool Sands, UK Cable Beach, WA
• Uses Google Earth Engine
• Landsat 5, 7, 8 + Sentinel-2
• Global coverage
• 30+ years shoreline change
time-series
• Validated against long-term
in-situ shoreline data in
(Vos et al. 2019)
• 10-15 m horizontal
accuracy
CoastSat open-source toolbox
(https://github.com/kvos/CoastSat)
Prof. Andy Short
Beach-face slope: a critical parameter
β
• Key limitation for coastal inundation
forecasting at large spatial scales
• Melet et al. 2018. Under-estimated
wave contribution to coastal sea-level
rise. Nature Climate Change: “β was set
to 0.1 globally, which is a reasonable
estimate, although it may vary
substantially in space and time”
• Needed to tidally correct satellite-
derived shorelines
Prof. Andy Short
Beach-face slope: a critical parameter
• Key limitation for coastal inundation
forecasting at large spatial scales
• Melet et al. 2018. Under-estimated
wave contribution to coastal sea-level
rise. Nature Climate Change: “β was set
to 0.1 globally, which is a reasonable
estimate, although it may vary
substantially in space and time”
• Needed to tidally correct satellite-
derived shorelines
Prof. Andy Short
Beach-face slope: a critical parameter
• Key limitation for coastal inundation
forecasting at large spatial scales
• Melet et al. 2018. Under-estimated
wave contribution to coastal sea-level
rise. Nature Climate Change: “β was set
to 0.1 globally, which is a reasonable
estimate, although it may vary
substantially in space and time”
• Needed to tidally correct satellite-
derived shorelines
Raw time-series
Tidally-corrected time-series
Prof. Andy Short
National scale by Geoscience Australia:
Bishop-Taylor et al. 2018
Inter-tidal digital elevation models
We need a new approach which incorporates the
dynamic nature of sandy beaches
From time to frequency domain
Let’s create a synthetic planar beach: 0.1 fixed beach slope, 1 m tide tanβ = 0.1
TR = 1m
MHWS
MLWS
Synthetic shoreline signal
Sampled weekly
25% randomly dropped
Seasonal shoreline change
(20 m amplitude)
White-noise (5 m STD)
Horizontal tidal excursion
From time to frequency domain
Let’s create a synthetic planar beach: 0.1 fixed beach slope, 1 m tide tanβ = 0.1
TR = 1m
MHWS
MLWS
Lomb-Scargle transform to compute Power
Spectrum Density of irregularly sampled signal
Msf lunisolar
synodic fortnightly
Sa solar annual
Tidal excursion
White noise
Seasonal signal
From time to frequency domain
Time
Domain
tanβ = 0.1
TR = 1m
MHWS
MLWS
Frequency
Domain
Tidal excursion
White noise
Seasonal signal
From time to frequency domain
Time
Domain
tanβ = 0.1
TR = 1m
MHWS
MLWS
Frequency
Domain
Tidal correction
Tidal excursion
White noise
Seasonal signal
From time to frequency domain
Time
Domain
tanβ = 0.1
TR = 1m
MHWS
MLWS
Frequency
Domain
Tidal correction
Tidal excursion
White noise
Seasonal signal
From time to frequency domain
Time
Domain
tanβ = 0.1
TR = 1m
MHWS
MLWS
Frequency
Domain
Tidal correction
Tidal excursion
White noise
Seasonal signal
From time to frequency domain
Time
Domain
tanβ = 0.1
TR = 1m
MHWS
MLWS
Frequency
Domain
Tidal correction
Slope estimation algorithm
Slope estimation algorithm
Slope estimation algorithm
Validation
Variability in:
• Beach-face slope
(0.025-0.14)
• Sediment grain size
(fine sand to gravel)
• Tide range
(micro to macrotidal)
• Wave climate
Validation
Variability in:
• Beach-face slope
(0.025-0.14)
• Sediment grain size
(fine sand to gravel)
• Tide range
(micro to macrotidal)
• Wave climate
Regional-scale application:
SE Australia and California
• Demonstrates that this technique can be applied over large spatial scales
• A global value of tanβ = 0.1 is not a good approximation for these two coastlines
• All the data can be visualised and downloaded on a web dashboard at http://coastsat.wrl.unsw.edu.au/
Supplementary Slides
Aliasing
Aliasing
Comparison with empirical formulas
Bujan et al. 2019

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Beach slopes from satellite-derived shorelines [Coast2Coast presentation]

  • 1. Water Research Laboratory | School of Civil & Environmental Engineering Co-authors: Andrew Walker, Mitchell Harley, Kristen Splinter, Ian Turner Kilian Vos Beach slopes from satellite-derived shorelines Blackpool Sands, UK Cable Beach, WA
  • 2. • Uses Google Earth Engine • Landsat 5, 7, 8 + Sentinel-2 • Global coverage • 30+ years shoreline change time-series • Validated against long-term in-situ shoreline data in (Vos et al. 2019) • 10-15 m horizontal accuracy CoastSat open-source toolbox (https://github.com/kvos/CoastSat)
  • 3. Prof. Andy Short Beach-face slope: a critical parameter β • Key limitation for coastal inundation forecasting at large spatial scales • Melet et al. 2018. Under-estimated wave contribution to coastal sea-level rise. Nature Climate Change: “β was set to 0.1 globally, which is a reasonable estimate, although it may vary substantially in space and time” • Needed to tidally correct satellite- derived shorelines
  • 4. Prof. Andy Short Beach-face slope: a critical parameter • Key limitation for coastal inundation forecasting at large spatial scales • Melet et al. 2018. Under-estimated wave contribution to coastal sea-level rise. Nature Climate Change: “β was set to 0.1 globally, which is a reasonable estimate, although it may vary substantially in space and time” • Needed to tidally correct satellite- derived shorelines
  • 5. Prof. Andy Short Beach-face slope: a critical parameter • Key limitation for coastal inundation forecasting at large spatial scales • Melet et al. 2018. Under-estimated wave contribution to coastal sea-level rise. Nature Climate Change: “β was set to 0.1 globally, which is a reasonable estimate, although it may vary substantially in space and time” • Needed to tidally correct satellite- derived shorelines Raw time-series Tidally-corrected time-series
  • 6. Prof. Andy Short National scale by Geoscience Australia: Bishop-Taylor et al. 2018 Inter-tidal digital elevation models We need a new approach which incorporates the dynamic nature of sandy beaches
  • 7. From time to frequency domain Let’s create a synthetic planar beach: 0.1 fixed beach slope, 1 m tide tanβ = 0.1 TR = 1m MHWS MLWS Synthetic shoreline signal Sampled weekly 25% randomly dropped Seasonal shoreline change (20 m amplitude) White-noise (5 m STD) Horizontal tidal excursion
  • 8. From time to frequency domain Let’s create a synthetic planar beach: 0.1 fixed beach slope, 1 m tide tanβ = 0.1 TR = 1m MHWS MLWS Lomb-Scargle transform to compute Power Spectrum Density of irregularly sampled signal Msf lunisolar synodic fortnightly Sa solar annual
  • 9. Tidal excursion White noise Seasonal signal From time to frequency domain Time Domain tanβ = 0.1 TR = 1m MHWS MLWS Frequency Domain
  • 10. Tidal excursion White noise Seasonal signal From time to frequency domain Time Domain tanβ = 0.1 TR = 1m MHWS MLWS Frequency Domain Tidal correction
  • 11. Tidal excursion White noise Seasonal signal From time to frequency domain Time Domain tanβ = 0.1 TR = 1m MHWS MLWS Frequency Domain Tidal correction
  • 12. Tidal excursion White noise Seasonal signal From time to frequency domain Time Domain tanβ = 0.1 TR = 1m MHWS MLWS Frequency Domain Tidal correction
  • 13. Tidal excursion White noise Seasonal signal From time to frequency domain Time Domain tanβ = 0.1 TR = 1m MHWS MLWS Frequency Domain Tidal correction
  • 17. Validation Variability in: • Beach-face slope (0.025-0.14) • Sediment grain size (fine sand to gravel) • Tide range (micro to macrotidal) • Wave climate
  • 18. Validation Variability in: • Beach-face slope (0.025-0.14) • Sediment grain size (fine sand to gravel) • Tide range (micro to macrotidal) • Wave climate
  • 19. Regional-scale application: SE Australia and California • Demonstrates that this technique can be applied over large spatial scales • A global value of tanβ = 0.1 is not a good approximation for these two coastlines • All the data can be visualised and downloaded on a web dashboard at http://coastsat.wrl.unsw.edu.au/
  • 22.
  • 24. Comparison with empirical formulas Bujan et al. 2019

Editor's Notes

  1. Nyquist Limit is also called the Folding Frequency