2020
DOI: 10.1029/2019jc015935
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Wave‐Driven Mean Flow Dynamics in Submerged Canopies

Abstract: The physical roughness (canopies) formed by organisms within aquatic ecosystems (e.g., seagrass, kelp, and mangroves) modifies the local wave‐driven hydrodynamics within coastal and estuarine regions. In wave‐dominated environments, an understanding of the mean wave‐driven flows generated within and above canopies is important, as it governs material transport (e.g., of nutrients, sediment, and biota). However, until recently the effect of submerged canopies on wave‐current interactions and the resulting mean … Show more

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Cited by 25 publications
(25 citation statements)
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“…While Equation (4) has been developed using linear wave theory (for simplicity), its applicability has been tested and validated over a wide range of experimental and field conditions (including shallow, intermediate and deep water waves, as well as in both rigid and flexible canopies) (Abdolahpour, 2017). This model is also in excellent agreement with numerical simulations (van Rooijen et al, 2020). Thus, we expect the advection model to be valid in a variety of submerged canopies exposed to a wide range of water waves (in the absence of ambient mean currents).…”
Section: Horizontal Advection In Coastal Canopiessupporting
confidence: 80%
“…While Equation (4) has been developed using linear wave theory (for simplicity), its applicability has been tested and validated over a wide range of experimental and field conditions (including shallow, intermediate and deep water waves, as well as in both rigid and flexible canopies) (Abdolahpour, 2017). This model is also in excellent agreement with numerical simulations (van Rooijen et al, 2020). Thus, we expect the advection model to be valid in a variety of submerged canopies exposed to a wide range of water waves (in the absence of ambient mean currents).…”
Section: Horizontal Advection In Coastal Canopiessupporting
confidence: 80%
“…2010, 2013; Abdolahpour, Hambleton & Ghisalberti 2017; Chen, Liu & Zou 2019; van Rooijen et al. 2020). This wave-induced current is caused mainly by the reduction of the wave orbital velocity within the canopy, and inclusion in our model would require explicitly resolving the surface waves.…”
Section: Methodsmentioning
confidence: 99%
“…The mean bottom stress term in Equation 9 integrates the total contributions of mean currents (nonlinear) wave velocities, and interactions between the two. To differentiate between these contributions, we separated the bottom stress from Equation 6 into A mean flow, wave, and a wave-current interaction contribution (e.g., Rooijen et al, 2020). For this purpose, we decomposed the velocity signals in a mean and oscillatory component (e.g.,      U U U).…”
Section: Bottom Stress Decompositionmentioning
confidence: 99%