2012
DOI: 10.5194/hess-16-375-2012
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The importance of parameter resampling for soil moisture data assimilation into hydrologic models using the particle filter

Abstract: Abstract. The Sequential Importance Sampling with Resampling (SISR) particle filter and the SISR with parameter resampling particle filter (SISR-PR) are evaluated for their performance in soil moisture assimilation and the consequent effect on baseflow generation. With respect to the resulting soil moisture time series, both filters perform appropriately. However, the SISR filter has a negative effect on the baseflow due to inconsistency between the parameter values and the states after the assimilation. In or… Show more

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Cited by 73 publications
(60 citation statements)
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“…Another flexible (but potentially more computationally expensive) approach to solving the above filtering problem includes the sequential Monte Carlo (SMC) methods such as particle filtering (PF) (e.g., Arulampalam et al, 2002;Moradkhani et al, 2005a;Weerts and El Serafy, 2006;Noh et al, 2011;Plaza et al, 2012). Similar to the EnKF, particle filtering evolves a sample of the state space forward using the SMC method to approximate the predictive distribution.…”
Section: State Updatingmentioning
confidence: 99%
“…Another flexible (but potentially more computationally expensive) approach to solving the above filtering problem includes the sequential Monte Carlo (SMC) methods such as particle filtering (PF) (e.g., Arulampalam et al, 2002;Moradkhani et al, 2005a;Weerts and El Serafy, 2006;Noh et al, 2011;Plaza et al, 2012). Similar to the EnKF, particle filtering evolves a sample of the state space forward using the SMC method to approximate the predictive distribution.…”
Section: State Updatingmentioning
confidence: 99%
“…Yet, this approach requires definition of an importance density for the parameters to avoid parameter impoverishment after several successive assimilation steps. This has been demonstrated numerically by Plaza et al (2012) using a series of data assimilation experiments. In principle, we could corrupt the posterior parameter distribution using the ensemble inflation method of Whitaker and Hamill (2012) detailed in Eq.…”
Section: Residual Resampling Particle Filter (Rrpf) and Parameter Estmentioning
confidence: 90%
“…This approach was used by Qin et al (2009) to avoid degeneracy of the parameter values. Instead, we use the approach described by Plaza et al (2012) and perturb the parameter values of the resampled particles using draws from a zero-mean d-variate Gaussian distribution with diagonal covariance matrix. This d × d matrix has zero entries everywhere (uncorrelated dimensions) except on the main diagonal which stores values of s 2 Var α 1:N 0,j , where s is a scaling factor, Var α 1:N 0,j signifies the prior variance of the j th parameter (at t = 0), and j = {1, .…”
Section: Residual Resampling Particle Filter (Rrpf) and Parameter Estmentioning
confidence: 99%
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