Abstract Assimilation of ocean colour data into a biochemical model of the North Atlantic P.pdf
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Journal of Marine Systems 40–41 (2003) 155–169Assimilation of ocean colour data into a biochemical
model of the North Atlantic
Part 2. Statistical analysis
L.-J. Natvik*, G. Evensen
Nansen Environmental and Remote Sensing Center, Edv. Griegsvei 3A, N-5059 Bergen, NorwayReceived 7 December 2001; accepted 9 August 2002Abstract
In a companion paper [J. Mar. Syst. 40/41 (2003)], hereafter referred to as Part 1, we investigated an advanced data
assimilation technique, the ensemble Kalman filter, for sequentially updating the biochemical state of a three-dimensional
coupled physical–biochemical model of the North Atlantic. Within the methodology, an ensemble of model states is integrated
forward to a measurement time, where an estimate based on information from both the model and the observations is calculated.
The ensemble of states can provide estimates of any statistical moment, although moments of order three and higher are
discarded in the analysis. In the Part 1 paper, we presented a simple demonstration experiment for the months April and May
1998, with some additional sensitivity tests at the first measurement time. The simulation included the early part of the spring
bloom, which is characterized by strong nonlinear biochemical activity. It was concluded that the ensemble Kalman filter was
able to provide an updated state consistent with the observations, and it was seen that the ensemble variance of the different
biochemical components decreased during the analysis.
In this paper, we make some important remarks about linear versus nonlinear systems, emphasizing the fact that a data
assimilation problem may become extremely complicated for strongly nonlinear problems. Statistical moments of any order
may develop from Gaussian initial conditions during nonlinear evolution, and important information may be discarded by
calculating an estimate based on only the Gaussian part of the full probability distribution. We demonstrate that a Monte Carlo
appr
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