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Groins and submerged breakwaters – new modeling and empirical experience Cover

Groins and submerged breakwaters – new modeling and empirical experience

Open Access
|Mar 2016

Figures & Tables

Figure 1

Location of the Hel Peninsula in the Baltic Sea
Location of the Hel Peninsula in the Baltic Sea

Figure 2

The nearshore part of the cross-shore profile at the Hel Peninsula
The nearshore part of the cross-shore profile at the Hel Peninsula

Figure 3

Calculated depth-averaged flow velocities for the natural nearshore zone (without groins) in moderate storm conditions (Hs=1 m, Tp=4 s, α=45°)
Calculated depth-averaged flow velocities for the natural nearshore zone (without groins) in moderate storm conditions (Hs=1 m, Tp=4 s, α=45°)

Figure 4

Calculated depth-averaged flow velocities for full length groins in moderate storm conditions (Hs=1 m, Tp=4 s, α=45°)
Calculated depth-averaged flow velocities for full length groins in moderate storm conditions (Hs=1 m, Tp=4 s, α=45°)

Figure 5

Calculated depth-averaged flow velocities for a groin separated from the shoreline in moderate storm conditions (Hs=1 m, Tp=4 s, α=45°)
Calculated depth-averaged flow velocities for a groin separated from the shoreline in moderate storm conditions (Hs=1 m, Tp=4 s, α=45°)

Figure 6

Calculated depth-averaged flow velocities for a groin with a breach about its central part in moderate storm conditions (Hs=1 m, Tp=4 s, α=45°)
Calculated depth-averaged flow velocities for a groin with a breach about its central part in moderate storm conditions (Hs=1 m, Tp=4 s, α=45°)

Figure 7

Calculated depth-averaged flow velocities for a groin with missing piles at its end in moderate storm conditions (Hs=1 m, Tp=4 s, α=45°)
Calculated depth-averaged flow velocities for a groin with missing piles at its end in moderate storm conditions (Hs=1 m, Tp=4 s, α=45°)

Figure 8

Coefficient W, representing the supporting role of groins in artificial shore nourishment, as a function of time for various offshore wave heights
Coefficient W, representing the supporting role of groins in artificial shore nourishment, as a function of time for various offshore wave heights

Figure 9

Layout of submerged breakwaters in the nearshore zone (L – breakwater segment length, G – gap length)
Layout of submerged breakwaters in the nearshore zone (L – breakwater segment length, G – gap length)

Figure 10

Cross-section of nearshore sea bottom with a submerged breakwater (Rc – water depth at a breakwater crest).
Cross-section of nearshore sea bottom with a submerged breakwater (Rc – water depth at a breakwater crest).

Figure 11

Calculated significant wave heights near submerged breakwaters for Rc/h=0.2 and L/G=2.63 (Hs=2 m, Tp=5.5 s, α=90°)
Calculated significant wave heights near submerged breakwaters for Rc/h=0.2 and L/G=2.63 (Hs=2 m, Tp=5.5 s, α=90°)

Figure 12

Calculated flow velocities near submerged breakwaters for Rc/h=0.2 and L/G=2.63 (Hs=2 m, Tp=5.5 s, α=90°)
Calculated flow velocities near submerged breakwaters for Rc/h=0.2 and L/G=2.63 (Hs=2 m, Tp=5.5 s, α=90°)

Figure 13

Calculated wave heights at different distances from the shoreline for L/G=0.48 (up) and L/G=4.6 (down) as curves corresponding to various ratios Rc/h resulting in various transmission coefficients Kt (bottom dashed lines indicate location of a breakwater and symbolize variability of its height); Hs=2 m, Tp=5.5 s, α=90°
Calculated wave heights at different distances from the shoreline for L/G=0.48 (up) and L/G=4.6 (down) as curves corresponding to various ratios Rc/h resulting in various transmission coefficients Kt (bottom dashed lines indicate location of a breakwater and symbolize variability of its height); Hs=2 m, Tp=5.5 s, α=90°

Figure 14

Calculated transmission coefficients Kt as functions of Rc/h for various L/G ratios (Hs=2 m, Tp=5.5 s, α=90°)
Calculated transmission coefficients Kt as functions of Rc/h for various L/G ratios (Hs=2 m, Tp=5.5 s, α=90°)

Figure 15

Calculated rip current velocities as functions of Rc/h for various L/G ratios (Hs=2 m, Tp=5.5s, α=90°)
Calculated rip current velocities as functions of Rc/h for various L/G ratios (Hs=2 m, Tp=5.5s, α=90°)

Figure 16

Calculated rip current velocities as functions of L/G for various Rc/h ratios (Hs=2m, Tp=5.5s, α=90°)
Calculated rip current velocities as functions of L/G for various Rc/h ratios (Hs=2m, Tp=5.5s, α=90°)

Figure 17

Calculated coefficients A, B and C as functions of Rc/h
Calculated coefficients A, B and C as functions of Rc/h

Coefficients (a and b) and goodness (R2) of linear approximation of the transmission coefficient Kt using the Rc/h ratio for various L/G values and for general approximation

L/G0.480.701.001.502.002.633.143.673.834.604.80General
A0.6270.6160.6440.6750.7170.7120.7170.7150.7040.7060.7020.686
B0.2530.2480.2270.2050.1780.1800.1710.1780.1800.1830.1800.198
R20.9971.0000.9970.9950.9940.9950.9960.9950.9970.9960.9980.987

Coefficients (A, B and C) and goodness (R2) of approximation (Eq_ 3) of rip current velocity UV using the L/G ratio for various Rc/h quantities

Rc/h0.200.300.450.500.550.650.80
A0.3880.3840.3700.3560.2810.1750.074
B0.1170.1040.0710.0590.0940.1260.118
C0.4320.7321.1181.2281.1310.8810.660
R21.0000.9990.9970.9920.9990.9960.996
DOI: https://doi.org/10.1515/ohs-2016-0003 | Journal eISSN: 1897-3191 | Journal ISSN: 1730-413X
Language: English
Page range: 20 - 34
Submitted on: Apr 30, 2015
Accepted on: Jul 22, 2015
Published on: Mar 10, 2016
Published by: University of Gdańsk
In partnership with: Paradigm Publishing Services
Publication frequency: 4 issues per year

© 2016 Rafał Ostrowski, Zbigniew Pruszak, Jan Schönhofer, Marek Szmytkiewicz, published by University of Gdańsk
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 License.