2019
DOI: 10.1088/2515-7620/ab4e77
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Mixing of passive tracers at the ocean surface and its implications for plastic transport modelling

Abstract: The tracking of virtual particles is one of the main numerical tools to understand the global dispersion of marine plastic debris and has been successful in explaining the global-scale accumulation patterns of surface microplastic, often called 'garbage patches'. Yet, the inherent inaccuracies in plastic input scenarios and ocean circulation model results produce uncertainties in particle trajectories, which amplify due to the chaotic property of the surface ocean flow. Within this chaotic system, the subtropi… Show more

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Cited by 13 publications
(14 citation statements)
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References 29 publications
(67 reference statements)
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“…They depend on a parameter q that controls how much fluid volumes are taken into account in the stirring calculation. For our analysis we fix the parameter q equal to one, obtaining a Shannon‐like entropy that can be calculated on the incoming links (backward in time dynamics) or on the outgoing ones (forward in time dynamics) (Ser‐Giacomi et al, 2017; Ser‐Giacomi, Rossi, et al, 2015; Wichmann et al, 2019). The expressions for the in‐entropy H I ( t 0 , τ ) i and the out‐entropy H O ( t 0 , τ ) i are alignleftalign-1HI(t0,τ)ialign-2=1τj=1NP(t0,τ)jik=1NP(t0,τ)kilogP(t0,τ)jik=1NP(t0,τ)ki, alignleftalign-1HO(t0,τ)ialign-2=1τj=1NP(t0,τ)ijk=1NP(t0,τ)ik…”
Section: Methodsmentioning
confidence: 99%
“…They depend on a parameter q that controls how much fluid volumes are taken into account in the stirring calculation. For our analysis we fix the parameter q equal to one, obtaining a Shannon‐like entropy that can be calculated on the incoming links (backward in time dynamics) or on the outgoing ones (forward in time dynamics) (Ser‐Giacomi et al, 2017; Ser‐Giacomi, Rossi, et al, 2015; Wichmann et al, 2019). The expressions for the in‐entropy H I ( t 0 , τ ) i and the out‐entropy H O ( t 0 , τ ) i are alignleftalign-1HI(t0,τ)ialign-2=1τj=1NP(t0,τ)jik=1NP(t0,τ)kilogP(t0,τ)jik=1NP(t0,τ)ki, alignleftalign-1HO(t0,τ)ialign-2=1τj=1NP(t0,τ)ijk=1NP(t0,τ)ik…”
Section: Methodsmentioning
confidence: 99%
“…IBMs are particularly well-suited to explicitly modelling 3D aquatic ecosystems in complex flow regimes, wherein agents must interact individually with their local environment (a turbulent eddy, for instance, or a nutrient patch), and/or with each other, and where complex ecosystem dynamics can emerge naturally from the collective behaviour of individuals in the model. IBMs of this kind have already seen active service in ecological research pertaining to questions as diverse as microbial patchiness 32 and evolutionary dynamics 58 , spatial dynamics of fish 59 , fish larvae 60 and sea turtle hatchlings 61 , thermal responses in phytoplankton populations 62 and the dynamics of ocean plastics [63][64][65] . Here we describe the mathematical framework of our microbial motility model and its implementation using the OceanParcels 66,67 Lagrangian analysis toolkit.…”
Section: Gyrotactic Microbe Ibmmentioning
confidence: 99%
“…large fluid bodies with homogeneous flow properties. Examples of those are, on a small scale, Lagrangian coherent structures (LCSs) (Haller, 2015, Wichmann et al, 2021, and oceanic basins on a larger scale (Wichmann et al, 2019a. The gain of a Lagrangian approach is the quantification of the connectivity between the basins, hence extracting trends between flow origins-and destinations.…”
Section: Study Objectives In Lagrangian Ocean Analysismentioning
confidence: 99%