A. G.
Nowosad A. Rios
Neto Haroldo F. de Campos
Velho ABSTRACT An Adaptive Extended Kalman Filter is used for data assimilation in two nonlinear dynamical systems: the Lorenz system in chaotic state and the computational model DYNAMO for the atmosphere. This approach does not require the modeling error to be stationary and uses a Linear Kalman Filter to estimate this error. This method is compared to the methods using Laplace transform, and Linear and Extended Kalman Filters. The conclusion was that the choice between using Laplace transform and Adaptive Kalman Filter assimilation methods for DYNAMO depended on whether one was willing to completely reject high-frequency information or not. When that information was considered useless, the Laplace filtering eliminated it better than the Kalman filtering. Otherwise, Kalman assimilated it better than Laplace.
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