Data Assimilation in the Presence of Forecast Bias: The GEOS Moisture Analysis
By Dick Dee, Ricardo Todling. 2000
470 citations recorded by the source corpus.
Subfields: Atmospheric Science, Global and Planetary Change, Oceanography
View Paper: https://www.semanticscholar.org/paper/4250f4ec9c1dadf117e630612cdfa77d43cb3492
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
- Takemasa Miyoshi
- Geir Evensen
- Jeffrey L. Anderson
- Milija Zupanski
- Marc Bocquet
- Thomas M. Hamill
- J. Whitaker
- P. V. Leeuwen
In Global and Planetary Change
- Takemasa Miyoshi
- Geir Evensen
- Jeffrey L. Anderson
- Milija Zupanski
- Marc Bocquet
- Thomas M. Hamill
- J. Whitaker
- P. V. Leeuwen
In Oceanography
- J. Whitaker
- Takemasa Miyoshi
- Thomas M. Hamill
- Milija Zupanski
- P. V. Leeuwen
- Dusanka Zupanski
- Eugenia Kalnay
- Jeffrey L. Anderson
Citations in the corpus
- Reanalyses Suitable for Characterizing Long-Term Trends (2010, background): “Indeed, there have already been substantial efforts to understand the model error term in a data assimilation context (e.g., Dee and da Silva 1998; Danforth et al. 2007; Li et al. 2009b).”
- Bias and data assimilation (2005, methodology): “Dee and Todling (2000) proved optimality of the two-step algorithm, in the sense that it provides unbiased minimum-variance state estimates, when Kx = BxHT(HBxHT + R)−1 (19) Kb = BbHT(HBbHT + HBxHT + R)−1, (20) where Bx is the background error covariance matrix for the state estimates and Bb is the…”
- Nonlinearity in Data Assimilation Applications: A Practical Method for Analysis (2001, methodology): “where the mean flow with velocity u c 5 1ms 21 is perurbed with a randon forcing from the left boundary v. This stochastic forcing has an exponential correlation in time with e-folding time t . A similar example was analyzed in detail by Cohn (1993) , where it was shown that the viscosity term is n”
- Accounting for Model Errors in Ensemble Data Assimilation (2009, methodology): “Dee and da Silva (1998) proposed a method for the online estimation and correction of model bias.”
- Ensemble Kalman filter assimilation of temperature and altimeter data with bias correction and application to seasonal prediction (2005, methodology): “The approach used here to account for the presence of forecastmodel bias is adapted from Dee and Todling (2000). In analogy to Eq.”
- An adaptive covariance inflation error correction algorithm for ensemble filters (2007, background): “Error in the model can be a large term in many applications (Buizza et al., 1999; Dee and Todling, 2000).”
- Correcting for forecast bias in soil moisture assimilation with the ensemble Kalman filter (2007, methodology): “This method was called on-line forecast-bias estimation and correction with feedback by Dee and da Silva [1998] and applied by Dee and Todling [2000], Keppenne et al. [2005] and Chepurin et al.”
- Accounting for the Error due to Unresolved Scales in Ensemble Data Assimilation: A Comparison of Different Approaches (2005, methodology): “A complete description of it and the rationale for its use is provided in Whitaker and Hamill (2002). The underlying prinFIG.”