Effect of artificial seagrass on wave attenuation and wave run-up

Abstract

Natural processes like wave action, tides, winds, storm surges, and tsunamis constantly shape the shoreline by inducing erosion and accretion. Coastlines with intact vegetated dunes, mangroves, and reefs act as a buffer zone against wave attack on beaches. This article discusses the effect of simulated seagrass on wave height attenuation and wave run-up through an experimental study. The tests were carried out with submerged artificial seagrass subjected to varying wave climate in a 50-m-long wave flume. Measurements of wave heights along the seagrass meadow and the wave run-up on a 1:12 sloped beach were taken for wave heights ranging from 0.08 to 0.16 m at an interval of 0.02 m and wave periods 1.8 and 2 seconds in water depths of 0.40 and 0.45 m.

Keywords

Wave action erosion coastal vegetation artificial seagrass wave attenuation wave run-up

Introduction

Coastal vegetation acts as a natural barrier to the destructive forces of wind and waves by absorbing the impact of waves, thereby delaying the flooding of inland areas which, in turn, weakens the damage caused to inland structures. It aids in shoreline protection by absorbing the energy of the waves generated by storm surges, cyclones, and tsunamis, thereby slowing down shoreline erosion. Coastal ecosystems provide protection by attenuating and/or dissipating waves; control erosion by stabilizing sediments and retaining soil in vegetation root systems; purify water by uptake, retention, and deposition of nutrients; and aid in carbon sequestration by generating biogeochemical activity (Barbier et al., 2011). With an increase in the frequency of cyclones (Webster et al., 2005), tsunamis, and storm surges, an increase in sea level rise, and our coastline being seriously threatened by erosion and flooding, there is an emphasis on the need for a sustainable and innovative approach to protect our coasts.

The presence of pockets of mud, large stands of seaweed, pile clusters, or submerged trees results in a region of localized energy dissipation at the bottom of or throughout the water column causing the incident wave field to diffract as well as attenuate (Kobayashi et al., 1993). The trunks and roots of mangroves (Massel et al., 1999), the stipes and fronds of kelp (Lovas and Torum, 2001), the reticulated structure of coral reefs (Madin and Connolly, 2006), and the leaves of seagrasses (Koftis and Prinos, 2011) are a source of friction to moving water.

Seagrasses are marine plants that have roots, leaves, and underground stems called rhizomes. They form extensive beds or meadows in shallow coastal waters with sandy or muddy bottoms. The major seagrass meadows in India exist along the southeast coast (Gulf of Mannar and Palk Bay) and in the lagoons of islands from Lakshadweep in the Arabian Sea to Andaman and Nicobar in the Bay of Bengal. Enhalus acoroides, a type of seagrass which is widespread in southern India, Sri Lanka, and the Lakshadweep Islands, has long strap-like leaves which give protection to shorelines exposed to strong waves. It is used as a food source, animal feed, and for handicrafts in the major seagrass areas of Southeast Asia. The rhizome of E. acoroides is used as an emergency food source by fishermen and the seeds are used as snacks between meals in Indonesia. Different handicraft products are made from this seagrass in the Philippines (UNEP, 2008).

Previous studies to establish the attenuation of waves due to seagrasses include wave flume studies on artificial and live vegetation. Gambi et al. (1990) carried out flume studies on Zostera marina L. and observed that the plant assemblage deflects the flow above the canopy and around the sides of the bed, which leads to a flow speed reduction through the seagrass bed. Fonseca and Cahalan (1992), using four species of seagrass, studied the percent wave energy reduction along the seagrass bed and established that leaf length has a significant contribution in reduction in wave energy. Detailed field investigations in a Spartina maritime salt-marsh (Neumeier and Ciavola, 2004) and Spartina anglica salt-marsh (Neumeier and Amos, 2006) revealed flow reduction at each level of the canopy and turbulence attenuation by the vegetation. The orbital velocity of waves was significantly attenuated by the vegetation and turbulence reduction favors settling of sediments. Stratigaki et al. (2011) conducted large-scale flume studies using artificial flexible mimics of Posidonia oceanica. Wave attenuation within the seagrass meadow depending on the seagrass density and submergence ratio was demonstrated.

Wave attenuation involves loss or dissipation of wave energy, resulting in a reduction in wave height (Park, 1999). The presence of seagrass near the surface offers frictional resistance to particle movement. The leaves of the seagrass penetrate through the layers of particle orbital velocities, leading to turbulence generation and thereby reduction in wave energy. The energy dissipation thereby causes the attenuation of the incident wave field. Kobayashi et al. (1993) assumed that the local wave height decays exponentially through the vegetation. When the vegetation interferes in the wave field as the wave passes, wave attenuation is expressed as a function of distance in the vegetation. The attenuation is approximated by an exponential decay function of the form

H_{x} = H_{i} \exp (- kx)

(1)

where H_x is the wave height at distance x in the vegetation, H_i is the wave height at the entry point of the vegetation, k is the decay constant, and x is the distance into the vegetation. In this work, an experimental study is carried out to determine the wave attenuation and transmission characteristics of simulated seagrass in a wave flume. The wave run-up characteristics on the beach are also investigated.

Objective of the study

The aim of this study is to investigate the effect of submerged artificial seagrass on wave heights within the meadow, transmission characteristics, as well as the run-up on a 1:12 sloped beach under the influence of varying wave climate.

Methods

Experimental setup and instrumentation

The experiments with submerged artificial seagrass are conducted in a two-dimensional wave flume of the Marine Structures Laboratory of the Department of Applied Mechanics and Hydraulics, National Institute of Technology Karnataka, Surathkal, India. The wave flume is 50 m long, 0.71 m wide, and 1.1 m deep and has a 6.3-m-long, 1.5-m-wide, and 1.4-m-deep wave generating chamber at one end and a built-in beach of slope 1:12 at the other end. The wave generating chamber has a bottom hinged flap controlled by an induction motor (11 kW at 1450 r/min), which, in turn, is regulated by an inverter drive (0–50 Hz) rotating in a speed range of 0–155 r/min. A flywheel and a bar chain link the motor with the flap. Regular waves of heights 0.08–0.24 m and periods 0.8–4.0 s in a maximum water depth of 0.5 m can be generated with this facility. Capacitance-type wave probes are used to measure the water surface elevation. The recorded analog data are converted into digital data and are stored in digital form by a software-controlled analog-to-digital (A/D) converter. Figure 1 gives a schematic diagram of the experimental setup.

Figure 1.

Details of experimental setup.

Test model

A 1:30-scaled artificial E. acoroides model (Figure 2) with 0.21-m-long leaves and 0.01-m-high stipes is prepared from 0.0001-m-thick polyethylene plastic sheets. Each artificial seagrass plant is composed of four to five polyethylene leaves and is attached to 1 m × 0.7 m × 0.02 m slabs in a staggered distribution. Two such 1-m-long slabs are placed consecutively along the length of the flume to form a 2-m-long seagrass meadow. Tests are conducted for the seagrass model of 1-m width as well as for the seagrass model of 2-m width. In order to model artificial E. acoroides, it is important to know its natural properties, including its Young’s modulus and density, which have been recorded by Folkard (2005; Table 1). The polyethylene sheets have a density of 800 kg/m³ and a modulus of elasticity of 0.6 GPa, which is comparable to the average values measured for natural E. acoroides. Even though a model scale of 1:30 is adopted to scale down the prototype values, it is difficult to identify a material with the scaled down Young’s modulus value, and therefore, the stiffness property EI is considered as a single parameter (where I is the moment of inertia of the seagrass leaf). Since the stiffness property is modeled herein, an E value of 0.6 GPa for the model (which is about 30 times the required value) is accounted for by varying the moment of inertia of the material. The dimensions of the seagrass leaves are in the range of 0.5–1.5 m. The length of the model vegetation (h_s) is fixed in the range of 0.15–0.27 m, by employing the Froude model law of scaling of stiffness property.

Figure 2.

(a) Artificial seagrass and (b) natural Enhalus acoroides.

Table 1.

Properties of natural and artificial seagrass.

Item	Natural (Enhalus acoroides)	Artificial (polyethylene)
Modulus of elasticity (GPa)	0.8	0.6
Density (kg/m³)	800–1020	800
Thickness of leaf (m)	0.003	0.0001
Width of leaf (m)	0.03	0.004
Plant density (shoots/m²)	150	10,000

The 2-m-long test section is subjected to normal attack of waves of characteristics as described in Table 2. Wave probes record the incident wave height (H_i), the transmitted wave height (H_t), and the wave heights at five locations inside the seagrass meadow.

Table 2.

Summary of experimental conditions and vegetation parameters.

Variable	Symbol	Range
Wave height (m)	H	0.08, 0.10, 0.12, 0.14, and 0.16
Wave period (s)	T	1.8, 2
Water depth (m)	d	0.45, 0.40
Seagrass meadow width (m)	w	2, 1
Length of plant (m)	h_s	0.21
Relative plant height	h_s/d	0.47, 0.53
Meadow parameter	h_s/w	0.105, 0.21
Relative meadow width	w/L	0.27–0.61, 0.257–0.583

Results and discussion

In order to evaluate the effect of submerged seagrass on wave propagation, the variation of wave height along the meadow is measured for different wave conditions. It is observed while conducting experiments that wave transmission coefficient (K_t) increased with an increase in wave height (H) and wave period (T). Meanwhile, the value of K_t decreases with an increase in meadow width. The results are presented as graphs of wave heights (H_x) measured for every 0.5 m within the meadow, wave transmission for the entire seagrass meadow, and wave run-up, R_u/H (measured on the beach) in the following sections.

Wave height attenuation by submerged seagrass

Figure 3 illustrates the measured wave heights at locations within the artificial seagrass meadow. The wave height decreases exponentially as it propagates through the seagrass meadow.

Figure 3.

Measured wave height at locations within the seagrass meadow for (a) h_s/d = 0.47 and (b) h_s/d = 0.53.

For relative plant height, h_s/d = 0.47, wave heights decrease within the meadow. The wave height at the end of the meadow is 72% of that at the entry point for the seagrass meadow with h_s/w = 0.21 and w/L = 0.257–0.291 (where w = 1 m), while it is about 60% of that at the entry point for a wider meadow with h_s/w = 0.105 and w/L = 0.515–0.583 (where w = 2 m). Similarly, for h_s/d = 0.53, there is a decrease in wave heights within the meadow and at the end point of the meadow, it is only 58% of that at the entry point for the meadow with h_s/w = 0.21 and w/L = 0.27–0.305 (where w = 1 m), whereas it is 48% of that at the entry point for the meadow with h_s/w = 0.105 and w/L = 0.54–0.61 (where w = 2 m).

For a higher relative plant height (h_s/d = 0.53), it is seen from Figure 3(b) that the wave height at the end of the meadow for the wider model (h_s/w = 0.105, w/L = 0.54–0.61) is 48% which shows a better wave height attenuation for the same model with a lower value of relative plant height (h_s/d = 0.47), which shows a wave height reduction in only 60% (Figure 3(a)). Considering all these test conditions, it is observed that the wider meadow (h_s/w = 0.105) with a relative plant height, h_s/d = 0.53, shows an increased wave height reduction and is therefore more efficient compared to the meadow of smaller width (h_s/w = 0.21).

Variation of transmission coefficient (K_t)

It is seen from Figure 4(a) and (b) that K_t decreases with an increase in wave steepness, H/L. The leaves of the seagrass interfere with the wave propagation, resulting in an increase in turbulence and loss of energy, which consequently results in wave breaking. This loss of energy gives rise to a reduced wave height on the lee side, which, in turn, results in a lower value of transmission coefficient, K_t.

Figure 4.

K_t versus H/L for the seagrass meadow for (a) h_s/d = 0.47 and (b) h_s/d = 0.53.

For a relative plant height, h_s/d = 0.47, it is seen from Figure 4(a) that K_t decreases from 0.55 to 0.48 for the seagrass meadow with h_s/w = 0.105 and w/L = 0.515–0.583 (where w = 2 m). Similarly, for the same seagrass model, it is seen from Figure 4(b) that K_t reduces from 0.45 to 0.36 when the depth of water is decreased (relative plant height, h_s/d = 0.53). Seagrass meadow with h_s/w = 0.21 and w/L = 0.257–0.291 (where w = 1 m) shows a drop in K_t value from 0.69 to 0.65 for a relative plant height, h_s/d = 0.47, and from 0.56 to 0.52 for a relative plant height, h_s/d = 0.53. This shows that the meadow with higher relative plant height (h_s/d = 0.53) effectively reduces the wave height and thereby the wave transmission.

Effect of wave steepness on run-up

Figure 5 shows the variation of R_u/H for varying wave steepness H/L. The run-up decreases with increase in wave steepness. For a relative plant height, h_s/d = 0.47, as H/L increases from 0.021 to 0.047, R_u/H varies from 0.51 to 0.3 for a seagrass meadow with h_s/w = 0.105 and w/L = 0.515–0.583 (where w = 2 m), from 0.53 to 0.36 for a meadow with h_s/w = 0.21 and w/L = 0.257–0.291 (where w = 1 m) and from 0.55 to 0.41 for the case without a seagrass meadow in place. Similarly, for h_s/d = 0.53, as H/L increases from 0.022 to 0.049, R_u/H varies from 0.46 to 0.27, from 0.48 to 0.33, and from 0.52 to 0.39 for the three different cases—meadow with h_s/w = 0.105 and w/L = 0.54–0.61 (where w = 2 m), meadow with h_s/w = 0.21 and w/L = 0.27–0.305 (where w = 1 m), and for the one without a meadow in place, respectively.

Figure 5.

Variation in R_u/H with H/L for (a) h_s/d = 0.47 and (b) h_s/d = 0.53.

A higher percentage reduction in wave run-up (41%) is observed for the test condition with a wider seagrass meadow (h_s/w = 0.105), a slightly lower percentage reduction in wave run-up (32%) for the seagrass meadow with h_s/w = 0.21, and a notably lower reduction (25%) for the test condition with no seagrass meadow placed in the flume.

Conclusion

Based on the present experimental investigation, the following conclusions are drawn:

Wave heights decay exponentially as the wave propagates through the seagrass meadow.

The loss of energy as a result of interference of the vegetation with the wave propagation causes a reduction in wave heights and hence the transmission coefficient.

The important parameters affecting the wave transmission coefficient, K_t, are as follows: the relative plant height (h_s/d), the meadow parameter (h_s/w), and the relative meadow width (w/L).

As the relative plant height (h_s/d) increases from 0.47 to 0.53, both the seagrass models with h_s/w = 0.21 and 0.105 (where w = 1 and 2 m), respectively, exhibit increased efficiency in wave height reduction.

The seagrass model with meadow parameter, h_s/w = 0.105 (where w = 2 m) and with h_s/d = 0.53, is 10% more efficient in wave height reduction than the model with h_s/w = 0.21 (where w = 1 m), for the same relative plant height.

The seagrass meadow with h_s/d = 0.53, h_s/w = 0.105, and w/L = 0.54–0.61 (where w = 2 m) is most effective in curbing wave transmission and exhibits lowest K_t values in the range of 0.36–0.45.

For a wider seagrass meadow (h_s/w = 0.105), the percentage reduction in wave run-up (41%) is highest. As the width of seagrass meadow decreases (h_s/w = 0.21), the percentage reduction in wave run-up also decreases (32%) and is lower (25%) for the plain beach slope condition (without seagrass meadow).

Footnotes

Declaration of conflicting interests

The author(s) declared no potential conflicts of interest with respect to the research, authorship, and/or publication of this article.

Funding

The author(s) received no financial support for the research, authorship, and/or publication of this article.

Author biographies

Beena Mary John received the B.Tech degree in Civil Engineering and M.Tech degree in Computer Aided Structural Analysis and Design from Cochin University of Science and Technology, Kochi, India in 2008 and 2012, respectively. She is currently a Research Scholar with the Department of Applied Mechanics and Hydraulics, National Institute of Technology Karnataka, Surathkal, India. Her research activity is in the area of Coastal Engineering. In particular, her research interests are related to modelling of vegetation for coastal protection activities.

Dr Kiran G Shirlal is a post-graduate in Offshore Engineering from IIT-Bombay and has a Doctorate degree in Coastal Engineering from National Institute of Technology Karnataka. Presently he is working as Professor in the Department of Applied Mechanics and Hydraulics NITK, Surathkal. He has about 126 research publications in refereed journals and conferences and has guided about 57 M.Tech candidates for their dissertation and 5 Ph.D scholars. He is a member of various professional bodies and is actively involved in R&D and consultancy activities of the department.

Dr Subba Rao is a Professor in the Department of Applied Mechanics& Hydraulics, National Institute of Technology Karnataka, Surathkal, since 1984. He has more than 200 research publications in reputed international and national journals and conferences. He has been conferred with G.M.NAWATHE BEST PAPER PRIZE National award, constituted by Institution of Engineers (India), during the year 1999 and is also a member of many professional bodies. He has guided more than 72 M.Tech students and 9 Ph. D scholars. Presently he is supervising 7 Ph.D theses. He is actively involved in consultancy in the fields of Hydraulics, Coastal and Geotechnical Engineering.

Dr Rajasekaran C received the B.Tech and M.Tech degree in Advanced Construction Technology from Pondicherry University in 2003 and 2005, respectively. He received his Ph.D degree from Indian Institute of Technology Madras, India, in 2012. Currently, he is working as Assistant Professor in the Department of Civil Engineering, NITK, Surathkal. His research interests are related to shoreline dynamics, coastal engineering, offshore structures, concrete quality control and innovative concrete materials.

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