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The oil spill model OILTRANS and its application to the Celtic Sea ...

The oil spill model OILTRANS and its application to the Celtic Sea ...

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1234567891011121314151617181920212223242526272829303132333435363738394041424344454647484950515253545556575859606162636465wea<strong>the</strong>r conditions during a <strong>spill</strong> event. After Fingas (2011), <strong>the</strong> order of importance of <strong>the</strong>wea<strong>the</strong>ring processes encoded in <strong>the</strong> <strong>model</strong> are: evaporation, emulsification <strong>and</strong> natural dispersion.Implementation of <strong>the</strong> wea<strong>the</strong>ring process algorithms chosen for <strong>the</strong> <strong>OILTRANS</strong> <strong>model</strong> are detailedin subsequent sections.2.2. <strong>OILTRANS</strong> <strong>oil</strong> fate governing equations<strong>The</strong> processes encoded in <strong>OILTRANS</strong> <strong>to</strong> describe <strong>the</strong> physical <strong>and</strong> chemical wea<strong>the</strong>ring processesof <strong>spill</strong>ed <strong>oil</strong> include: advection of <strong>the</strong> slick due <strong>to</strong> currents <strong>and</strong> wind drift, diffusion of <strong>the</strong> <strong>oil</strong>particles due <strong>to</strong> r<strong>and</strong>om motions, <strong>the</strong> mechanical spreading of <strong>the</strong> slick under gravity <strong>and</strong> viscousforces, <strong>the</strong> evaporation from <strong>the</strong> slick of <strong>the</strong> lighter components of <strong>the</strong> <strong>spill</strong>ed <strong>oil</strong>, <strong>the</strong> entrainment ofwater in<strong>to</strong> <strong>the</strong> <strong>oil</strong> slick forming emulsions, <strong>and</strong> <strong>the</strong> dispersion of <strong>the</strong> smaller droplets of <strong>oil</strong> in<strong>to</strong> <strong>the</strong>water column through <strong>the</strong> action of breaking waves. <strong>The</strong>se processes are considered by <strong>the</strong> authors<strong>to</strong> be <strong>the</strong> dominant mechanisms through which <strong>oil</strong> is removed from <strong>the</strong> marine environment. <strong>The</strong>processes of dissolution, biodegradation, sedimentation <strong>and</strong> pho<strong>to</strong>-oxidation have not been encodedin <strong>the</strong> current version of <strong>OILTRANS</strong> as it is considered that <strong>the</strong>y represent <strong>the</strong> removal of only avery small fraction of <strong>spill</strong>ed <strong>oil</strong> during <strong>the</strong> first three days of a <strong>spill</strong>, <strong>the</strong> period of <strong>the</strong> operational<strong>oil</strong> <strong>spill</strong> forecast system. In a novel departure from o<strong>the</strong>r <strong>oil</strong> <strong>spill</strong> <strong>model</strong>ling systems, <strong>OILTRANS</strong>allows for user <strong>to</strong> select a number of different algorithms for <strong>the</strong> processes of mechanical spreading,evaporation <strong>and</strong> emulsification. Details of <strong>the</strong> algorithms for <strong>the</strong> current implementation of<strong>OILTRANS</strong> are presented below, with <strong>the</strong> alternate encoded formulations referenced briefly.2.2.1. Mechanical spreadingOil will spread on <strong>the</strong> surface of a water body even without external forces such as tidal currents orwind stresses. <strong>The</strong> spreading of <strong>the</strong> <strong>oil</strong> on calm waters is due <strong>to</strong> <strong>the</strong> force of gravity <strong>and</strong> <strong>the</strong>interfacial tension between <strong>oil</strong> <strong>and</strong> water, with <strong>the</strong> <strong>oil</strong> viscosity <strong>and</strong> inertia retarding <strong>the</strong> spreadingforces (Fay, 1969). <strong>The</strong> most widely used formulations for determining <strong>the</strong> rate of spread of <strong>oil</strong> on<strong>the</strong> water‟s surface are <strong>the</strong> equations proposed by Fay (1971), or versions <strong>the</strong>reof. Fay dividedspreading in<strong>to</strong> three phases. <strong>The</strong> first phase known as <strong>the</strong> gravity-inertial phase generally lasts forless than an hour, except for <strong>the</strong> largest of <strong>spill</strong>s <strong>and</strong> is not <strong>model</strong>led by <strong>OILTRANS</strong>. As <strong>the</strong> timefor <strong>the</strong> first gravity-inertial phase is so short, <strong>OILTRANS</strong> begins <strong>the</strong> <strong>oil</strong> wea<strong>the</strong>ring processes once<strong>the</strong> end time, t o , of this first phase has been reached, which was determined by Fay (1971) <strong>to</strong> be:

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