2020
DOI: 10.1016/j.jcpx.2020.100053
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Massively parallel implicit equal-weights particle filter for ocean drift trajectory forecasting

Abstract: Forecasting ocean drift trajectories are important for many applications, including search and rescue operations, oil spill cleanup and iceberg risk mitigation. In an operational setting, forecasts of drift trajectories are produced based on computationally demanding forecasts of three-dimensional ocean currents. Herein, we investigate a complementary approach for shorter time scales by using a recent state-of-the-art implicit equal-weights particle filter applied to a simplified ocean model. To achieve this, … Show more

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Cited by 8 publications
(19 citation statements)
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“…With β = 0, the implicit transform has a gap that leads to asymptotic bias (Skauvold et al, 2019), but this seems to be adjusted reasonably well by the second part having β > 0. The IEWPF has recently shown applicable and efficient for assimilating point-based observations into a simplified ocean model based on the shallow water equations (Holm et al, 2020). Herein, this method represents a state-of-the-art PF and is investigated more thoroughly.…”
Section: Particle Filters In Oceanographic Applicationsmentioning
confidence: 99%
See 2 more Smart Citations
“…With β = 0, the implicit transform has a gap that leads to asymptotic bias (Skauvold et al, 2019), but this seems to be adjusted reasonably well by the second part having β > 0. The IEWPF has recently shown applicable and efficient for assimilating point-based observations into a simplified ocean model based on the shallow water equations (Holm et al, 2020). Herein, this method represents a state-of-the-art PF and is investigated more thoroughly.…”
Section: Particle Filters In Oceanographic Applicationsmentioning
confidence: 99%
“…Albeit highly informative about the ocean state at the buoy locations, they can be many kilometers apart, and spatio-temporal modeling is required to fill in the gaps between the sparse data. Buoy information is here used i) to constrain an advection-diffusion process for particle concentration (Foss et al, 2021), and ii) to constrain drift trajectories in an ocean model (Holm et al, 2020). Case i) represents a linear system in space-time, and we can study properties of new data assimilation approaches with the optimal Kalman filter (KF) solution.…”
Section: Introductionmentioning
confidence: 99%
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“…The scheme uses H as the water depth, η as the deviation from mean sea level, and hu and hv as the momentum along the abscissa and ordinate, respectively. We can perturb this ocean state using the approach in [12], in which we first generate a smooth random field, ∆ η, for each ensemble member, representing deviations of the ocean surface elevation. We continue by computing the momentum required to balance this perturbation, namely…”
Section: Data Assimilation Of Ocean Drift Observationsmentioning
confidence: 99%
“…The Lorenz problems (Lorenz 1963(Lorenz , 1995, which are simple ordinary differential equations, are prominent examples of proxy models in NWP. Other examples include the Kuramoto-Sivashinsky equation (Kuramoto & Tsuzuki 1975;Sivashinsky 1977), quasi-geostrophic models (see, e.g., Evensen 1994) the primitive equations (see, e.g., Ades & van Leeuwen 2015) the shallow water equations (see, e.g., Holm et al 2020), and a barotropic vorticity model (see, e.g., Browne 2016). While these models may not accurately describe an atmospheric flow, they have been extremely useful for prototyping and testing new schemes for DA, which has in turn led to more accurate forecasts.…”
Section: Introductionmentioning
confidence: 99%