2021
DOI: 10.5194/bg-2021-236
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Modeling submerged biofouled microplastics and their vertical trajectories

Abstract: Abstract. The fate of (micro)plastic particles in the open ocean is controlled by physical and biological processes. Here, we model the effects of biofouling on the subsurface vertical distribution of spherical, virtual plastic particles with radii of 0.01–1 mm. For the physics, four vertical velocity terms are included: advection, wind-driven mixing, tidally induced mixing, and the sinking velocity of the biofouled particle. For the biology, we simulate the attachment, growth and loss of algae on particles. W… Show more

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Cited by 3 publications
(5 citation statements)
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References 42 publications
(66 reference statements)
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“…For the particles transport in the Lagrangian framework, we have only taken into account the influence of currents resolved by the ocean model, because of its limited spatial resolution in the horizontal and vertical, and its temporal resolution. There are several other processes that should be estimated to validate our results, the ones that come readily to mind being the vertical eddy diffusion due to energetic surface turbulence (Kukulka et al, 2012;Fischer et al, 2021;Onink et al, 2022), and tidally-driven mixing whose impact is not confined to the bottom but reaches the thermocline (Tuerena et al, 2019;Portela et al, 2020). These processes as well as submesoscale processes with large vertical velocities in the upper layer are not resolved within our NEMO simulation at 1/12 ° (Klein and Lapeyre, 2009).…”
Section: Frontiers Inmentioning
confidence: 81%
“…For the particles transport in the Lagrangian framework, we have only taken into account the influence of currents resolved by the ocean model, because of its limited spatial resolution in the horizontal and vertical, and its temporal resolution. There are several other processes that should be estimated to validate our results, the ones that come readily to mind being the vertical eddy diffusion due to energetic surface turbulence (Kukulka et al, 2012;Fischer et al, 2021;Onink et al, 2022), and tidally-driven mixing whose impact is not confined to the bottom but reaches the thermocline (Tuerena et al, 2019;Portela et al, 2020). These processes as well as submesoscale processes with large vertical velocities in the upper layer are not resolved within our NEMO simulation at 1/12 ° (Klein and Lapeyre, 2009).…”
Section: Frontiers Inmentioning
confidence: 81%
“…To achieve rigorous validation of surface sinking and net beaching rates, future empirical studies should provide time series of washed-up and bottom-deposited plastic volumes. The description of surface sinking rates could benefit from considering spatial variation in biofouling rates 34 , 43 . Furthermore, three-dimensional modeling is required to investigate the fate of plastics from surface to seafloor.…”
Section: Resultsmentioning
confidence: 99%
“…The parametrizations presented in this study are intended for use in 3D Lagrangian experiments using OGCM data and therefore should yield numerically stable results for the relatively large integration time steps used in large-scale Lagrangian vertical transport modeling (Lobelle et al, 2021). While there are more stable schemes available than the EM scheme used in this study (Gräwe et al, 2012), the EM scheme is computationally the cheapest and yields concentration profiles that match reasonably well with observations.…”
Section: Discussionmentioning
confidence: 99%
“…The drift term assures that the well-mixed condition is met, which states that an initially uniform particle distribution must remain uniform even with inhomogeneous turbulence (Brickman and Smith, 2002;Ross and Sharples, 2004). This approach, termed a Markov-0 (M-0) or random walk model, assumes that turbulent fluctuations exhibit no autocorrelation on timescales t, which for global-scale Lagrangian simulations can range from 30 s (Lobelle et al, 2021) to 30 min (Onink et al, 2019). However, measurements from Lagrangian ocean floats show this is an oversimplification, as coherent oceanic flow structures can induce velocity autocorrelations that can persist for significantly longer timescales (Denman and Gargett, 1983;Brickman and Smith, 2002).…”
Section: Lagrangian Stochastic Transportmentioning
confidence: 99%
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