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Linking coastal evolution and super storm dune erosion forecasts

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L.M. Bochev-van der Burgh, K.M. Wijnberg, S.J.M.H. Hulscher, J.P.M. Mulder, M. van Koningsveld ... Status quo long-term safety: present coastal morphologic ... – PowerPoint PPT presentation

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Title: Linking coastal evolution and super storm dune erosion forecasts


1
Linking coastal evolution and super storm dune
erosion forecasts
L.M. Bochev-van der Burgh, K.M. Wijnberg,
S.J.M.H. Hulscher, J.P.M. Mulder, M. van
Koningsveld
2
Introduction (1) erosion lines
  • Safety Dutch coast expressed in erosion line
    positions
  • Position erosion lines DUROS (TAW, 1995)
  • Status quo long-term safety present coastal
    morphologic configuration with SLR

3
Introduction (2) long-term safety
  • Long-term safety effects super storms
    long-term coastal evolution
  • Forecasting long-term safety different modeling
    approaches
  • Tools event-scale model and large-scale model
  • Case DUROS and PonTos

4
Tool 1 - Extreme storm events DUROS
5
Tool 2 - Long term coastal behavior PonTos
  • Not suitable to perform dune erosion calculation
  • How to take into account cross-shore beach and
    dune morphology?

6
Research questions and methodology
  • Question 1 does morphology matter?
  • Research aim 1 importance dune-beach morphology
    in dune erosion calculations sensitivity DUROS
  • Question 2 how to reintroduce cross-shore
    information in long-term model forecast (PonTos)?
  • Research aim 2 method to account for cross-shore
    morphology in long-term model forecasts
    Empirical Orthogonal Function analysis

7
DUROS sensitivity (1)
8
DUROS sensitivity (2) results
Conclusion shape matters in dune erosion
calculations
9
Study area
Cross-shore profiles (Jarkus database) Focus
dunes
10
(No Transcript)
11
Dune characterization EOF
  • Empirical Orthogonal Function (EOF) analysis
    decomposition of data set in terms of shape
    functions which are determined from the data
  • Data reduction technique
  • Shape functions explain to large degree observed
    variance
  • Subtract mean profile from real profile.
    Result deviation profile

12
Mean profile shapes
13
EOFs
  • Large part variance explained by EOF 1
  • Different dune classes different dune shapes

14
Next steps
  • From to
  • Different dune shapes as input for DUROS
  • Temporal EOFs
  • Role of beach morphology
  • Design optimal beach-dune morphology in terms
    of safety?

15
Conclusions
  • Dune morphology matters in dune erosion
    calculations
  • To link long-term evolution with dune erosion
    forecasts information on morphology is needed
  • EOF approach to take into account morphology in
    long-term model forecasts
  • Type of management longshore position affects
    shape functions

16
Thank you!
17
references
  • Arens, S.M., Wiersma, J, 1994, The Dutch
    Foredunes Inventory and Classification, Journal
    of Coastal Research 10, 189-202
  • Van Gent, M.R.A., Coeveld, E.M., Walstra, D.J.R.,
    van de Graaff, J., Steetzel, H.J., Boers, M.,
    2006, Dune erosion tests to study the inluence of
    wave periods, San Diego, proceedings ICCE 2006
  • Steetzel, H., and Wang, Z.B., 2003, Development
    and application of a large-scale morphological
    model of the Dutch coast, Tech. Rep. Alkyon and
    WLdelft hydraulics
  • Van de Graaff, J.,1984 Probabilistische methoden
    bij het duinontwerp, Achtergronden van de
    TAW-Leidraad Duinafslag,Tech. Rep. Delft
    University of Technology
  • TAW, 1995, Basisrapport Zandige Kust,Technische
    Adviescommissie voor de Waterkeringen, Tech. Rep.

18
Model workflow
19
Background EOF (1)
  • Definition decomposition of a data set in terms
    of orthogonal basis functions which are
    determined from the data
  • basis functions are chosen to be different from
    each other, and to account for as much variance
    as possible
  • series expansion (e.g. harmonic analysis,
    Fourier analysis)

20
Background EOF (2)
  • X profile 1
  • profile 2
  • ..
  • profile n
  • R X mean profile deviation profile 1
  • deviation profile 2
  • .
  • deviation profile n
  • R USV (singular value decomposition)
  • U(S1S2 SN)V
  • US1V US2V USNV (decomposition of
    all deviations)
  • series expansion of all dunes in EOFs



21
Background EOF (3)
  • S contains N singular values (s1, , sN), where
    sN equals 0
  • R s1U1VT1 s2U2VT2 sN-1UN-1VTN-1, where
    VTi is the ith EOF
  • 1st row of R deviation of first profile s1.
    U11 . (1st EOF)
  • 2nd row of R deviation of second profile s1
    .U21 . (1st EOF)
  • Nth row of R deviation of second profile s1
    . UN1 . (1st EOF)

22
Background EOF (4)
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