Estimation and study of mesoscale variability in the Strait of Sicily
Considering mesoscale variability in the Strait of Sicily during September 1996, the four-dimensional
physical fields and their dominant variability and error covariances are estimated and
studied. The methodology applied in real-time combines an intensive data survey and primitive
equation dynamics based on the error subspace statistical estimation approach. A sequence of
filtering and prediction problems are solved for a period of 10 days, with adaptive learning of the
dominant errors. Intercomparisons with optimal interpolation fields, clear sea surface temperature
images and available in situ data are utilized for qualitative and quantitative evaluations. The
present estimation system is shown to be a comprehensive nonlinear and adaptive assimilation
scheme, capable of providing real-time forecasts of ocean fields and associated dominant
variability and error covariances. The initialization and evolution of the error subspace is
explained. The dominant error eigenvectors, variance and covariance fields are illustrated and their
multivariate, multiscale properties described. Five coupled features associated with the dominant
variability in the Strait during August-September 1996 emerge from the dominant decomposition
of the initial PE variability covariance matrix: the Adventure Bank Vortex, Maltese Channel Crest,
Ionian Shelf Break Vortex, Strait of Messina Vortex, and subbasin-scale temperature and salinity
fronts of the Ionian slope. From the evolution of the estimated fields and dominant predictability
error covariance decompositions, several of the primitive equation processes associated with the
variations of these features are revealed, decomposed and studied. In general, the estimation of the
evolving dominant decompositions of the multivariate predictability error and variability covariances
appears promising for ocean sciences and technology. The practical feedbacks of the present
approach which include the determination of data optimals and the refinements of dynamical and
measurement models are considered.