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Titlebook: Stochastic Transport in Upper Ocean Dynamics II; STUOD 2022 Workshop, Bertrand Chapron,Dan Crisan,Anna Radomska Conference proceedings‘‘‘‘‘

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Comparison of Stochastic Parametrization Schemes Using Data Assimilation on Triad Models,omes from the coarse graining of the fine-scale data and is in common usage in computational simulations at coarser scales. In this paper, we look at two such stochastic parametrizations: the Stochastic Advection by Lie Transport (SALT) parametrization introduced by Holm (Proc A 471(2176):20140963,
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An Explicit Method to Determine Casimirs in 2D Geophysical Flows,preserving numerical methods. A significant family of conserved quantities is formed by the Casimirs i.e., integral conservation laws that are in the kernel of the underlying Poisson bracket. The Casimirs hence determine the geometric structure of the geophysical fluid equations among which the enst
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Correlated Structures in a Balanced Motion Interacting with an Internal Wave,arly due to its implications for the interpretation of satellite data. In this paper, we intend to study the correlations between a balanced motion and the incoherent part of a wave in an idealised configuration. We introduce a new modal decomposition technique, named broad-band proper orthogonal de
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,Stochastic Compressible Navier–Stokes Equations Under Location Uncertainty,rifications of the stochastic Reynolds transport theorem are given when stochastic source terms are present in the right-hand side. We apply this conservation theorem to density, momentum and total energy in order to obtain a transport equation of the primitive variables, i.e. density, velocity and
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Conference proceedings‘‘‘‘‘‘‘‘ 2024STUOD) 2022 Workshop, held virtually and in person at the Imperial College London, UK, September 26–29, 2022. The STUOD project is supported by an ERC Synergy Grant, and led by Imperial College London, the National Institute for Research in Computer Science and Automatic Control (INRIA) and the Fren
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