2014
DOI: 10.1175/jas-d-13-0260.1
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Parametric Estimation of the Stochastic Dynamics of Sea Surface Winds

Abstract: In this study, the parameters of a stochastic-dynamical model of sea surface winds are estimated from long time series of sea surface wind observational data. The model was introduced by A. H. Monahan, who developed an idealized model from a highly simplified representation of the momentum budget of a surface atmospheric layer of fixed depth. Such estimation of model parameters is challenging, in particular for a multivariate model with nonlinear terms as is considered here. The authors use a method developed … Show more

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Cited by 5 publications
(3 citation statements)
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References 25 publications
(29 reference statements)
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“…It was used in Thompson et al (2014) for estimating parameters in a 2-dimensional stochastic model for sea surface winds. Notwithstanding, this method is also limited to low-dimensional processes and since the estimation of the operator P ∆t from observations becomes impractical for higher dimensional systems.…”
Section: Inference For General Diffusion Processesmentioning
confidence: 99%
“…It was used in Thompson et al (2014) for estimating parameters in a 2-dimensional stochastic model for sea surface winds. Notwithstanding, this method is also limited to low-dimensional processes and since the estimation of the operator P ∆t from observations becomes impractical for higher dimensional systems.…”
Section: Inference For General Diffusion Processesmentioning
confidence: 99%
“…This approach has the advantage that it can be used for general diffusions, and is not dependent on any small ∆t approximation. It was used in Thompson et al (2014) for estimating parameters in a 2-dimensional stochastic model for sea surface winds. Notwithstanding, this method is also limited to low-dimensional processes and since the estimation of the operator P ∆t from observations becomes impractical for higher dimensional systems.…”
Section: Inference For General Diffusion Processesmentioning
confidence: 99%
“…The generation mechanism we study is non-Markovian, 36,37 inspired by the non-Markovian behavior of dynamical turbulent systems in the oceanic environment, such as sea surface winds. [38][39][40] Non-Markovian distributions are distributions with long-range correlations and hence some degree of memory. We show that a non-Markovian light source creates rare, extreme events even in the linear regime, yet their intensities are drastically enhanced by nonlinearity in the medium through which they propagate.…”
Section: Introductionmentioning
confidence: 99%