The Ensemble Kalman Filter: theoretical formulation and practical implementation
By Geir Evensen. 2003
4,364 citations recorded by the source corpus.
Subfields: Atmospheric Science, Global and Planetary Change, Oceanography
View Paper: https://www.semanticscholar.org/paper/f9f470b813c10ce27f18f1d1f95bdc35287f3e7f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atmospheric Science
- Marc Bocquet
- Geir Evensen
- Jeffrey L. Anderson
- Dean S. Oliver
- Takemasa Miyoshi
- R. Bannister
- Laurent Bertino
- Pavel Sakov
In Global and Planetary Change
- Marc Bocquet
- Geir Evensen
- Takemasa Miyoshi
- R. Bannister
- Laurent Bertino
- Dean S. Oliver
- Pavel Sakov
- Fuqing Zhang
In Oceanography
- Geir Evensen
- Marc Bocquet
- Laurent Bertino
- J. Whitaker
- Pavel Sakov
- Yan Chen
- Michael Dowd
- Dean S. Oliver
Citations in the corpus
- An Ensemble Multiscale Filter for Large Nonlinear Data Assimilation Problems (2008, methodology): “This issue is discussed in more detail in citations provided in Evensen (2003) as well as in Zhou et al. (2006).”
- A Non-Gaussian Ensemble Filter Update for Data Assimilation (2010, background): “These algorithms are also insufficient to assimilate observations available at different times that have dependent observational error distributions (Evensen 2003).”
- A comparison of error subspace Kalman filters (2005, methodology): “It is also common practice to follow this approach and perform a set of local analyses (see, for example, Evensen, 2003).”
- State-space models for bio-loggers: A methodological road map (2013, methodology): “, 2011; de Valpine and Hastings, 2002), and marine ecosystem dynamics (Evensen, 2003).”
- The ensemble Kalman filter for combined state and parameter estimation (2009, methodology): “It is shown in [36] and [37] that, in the case of time- correlated model errors, it is possible to reformulate the problem as a first-order Markov process by augmenting the model errors to the model-state vector.”
- A two-stage ensemble Kalman filter for smooth data assimilation (2008, background): “The Kalman filter is popular in areas as diverse as medicine (Jones 1984), economics (Shumway and Stoffer 1982) and geosciences (Evensen 2003).”
- Data assimilation for transient flow in geologic formations via ensemble Kalman filter (2006, methodology): “Kalman filter and its variants provide an alternative, which is explored in this study for dynamic data assimilation of hydrologic models.”
- An Overview to Visual Odometry and Visual SLAM: Applications to Mobile Robotics (2015, methodology): “Another method that is suitable for problems with a large number of variables is the Ensemble Kalman Filter [43] (EnKF).”
- An Iterative Ensemble Kalman Filter for Multiphase Fluid Flow Data Assimilation (2007, methodology): “As a result, the computation of the product G CMG is not as straightforward as in the EnKF where it is only necessary to compute (H∆Y )(H∆Y )T (Evensen 2003).”
- Ensemble of metamodels with optimized weight factors (2008, background): “In a related field, the recent development of ensemble of Kalman filters ( Evensen 2003 ) is also a good example.”
- Enhanced Adaptive Inflation Algorithm for Ensemble Filters (2018, background): “It operates sequentially by combining information from a prior state of a system and its associated variance with noisy observations to produce an analyzed posterior statewith an updated uncertainty (Evensen 2003).”
- Adaptive covariance relaxation methods for ensemble data assimilation: experiments in the real atmosphere (2017, neutral): “The ensemble Kalman filter (EnKF) finds the best estimate of the numerical model state based on the observations and model forecasts with their error covariance (Evensen, 1994, 2003).”
- Calibration/Data Assimilation Approach for Integrating GRACE Data into the WaterGAP Global Hydrology Model (WGHM) Using an Ensemble Kalman Filter: First Results (2013, methodology): “The ensemble Kalman filter (EnKF), which we choose as our data assimilation method, replaces the costly computation of model and error covariances by a Monte Carlo approach (Evensen 2009). It is thus easy to implement and suitable for parallelization. The EnKF can accommodate for optimal estimation ”
- Best unbiased ensemble linearization and the quasi‐linear Kalman ensemble generator (2009, methodology): “[18] The EnKF has been proposed by Evensen [1994], later clarified by Burgers et al. [1998] and extensively reviewed by Evensen [2003] .”
- Relation between two common localisation methods for the EnKF (2011, background): “The initial formulations of LA [1, 9, 17] did not modify observations and ensemble members within local windows.”