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      Dissipative inertial transport patterns near coherent Lagrangian eddies in the ocean

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          Abstract

          Recent developments in dynamical systems theory have revealed long-lived and coherent Lagrangian (i.e., material) eddies in incompressible, satellite-derived surface ocean velocity fields. Paradoxically, observed drifting buoys and floating matter tend to create dissipative-looking patterns near oceanic eddies, which appear to be inconsistent with the conservative fluid particle patterns created by coherent Lagrangian eddies. Here we show that inclusion of inertial effects (i.e., those produced by the buoyancy and size finiteness of an object) in a rotating two-dimensional incompressible flow context resolves this paradox. Specifically, we obtain that anticyclonic coherent Lagrangian eddies attract (repel) negatively (positively) buoyant finite-size particles, while cyclonic coherent Lagrangian eddies attract (repel) positively (negatively) buoyant finite-size particles. We show how these results explain dissipative-looking satellite-tracked surface drifter and subsurface float trajectories, as well as satellite-derived \emph{Sargassum} distributions.

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          Equation of motion for a small rigid sphere in a nonuniform flow

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            Global observations of nonlinear mesoscale eddies

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              An Improved Mapping Method of Multisatellite Altimeter Data

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                Author and article information

                Journal
                2014-08-27
                2015-02-23
                Article
                10.1063/1.4928693
                1408.6512
                462b2650-41d3-4ddb-a607-fa42e3a0f37b

                http://arxiv.org/licenses/nonexclusive-distrib/1.0/

                History
                Custom metadata
                Submitted to \emph{Chaos} Focus Issue on Objective detection of Lagrangian Coherent Structures. Revised 23-Feb-15
                physics.ao-ph math.DS nlin.CD physics.flu-dyn

                Differential equations & Dynamical systems,Thermal physics & Statistical mechanics,Atmospheric, Oceanic and Environmental physics,Nonlinear & Complex systems

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