2013
DOI: 10.1121/1.4790354
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Tracking of time-evolving sound speed profiles in shallow water using an ensemble Kalman-particle filter

Abstract: This paper presents a tracking technique for performing sequential geoacoustic inversion monitoring range-independent environmental parameters in shallow water. The inverse problem is formulated in a state-space model with a state equation for the time-evolving sound speed profile (SSP) and a measurement equation that incorporates acoustic measurements via a hydrophone array. The particle filter (PF) is an ideal algorithm to perform tracking of environmental parameters for nonlinear systems with non-Gaussian p… Show more

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Cited by 13 publications
(5 citation statements)
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“…In an EKF, this is done by locally linearizing the state and measurement equations using the first order Taylor series expansion of the nonlinear transformations (such as the normal mode propagation model h(·)). After linearization, the state and measurement equations given in (17) and (18) to:…”
Section: Ekf Modelmentioning
confidence: 99%
“…In an EKF, this is done by locally linearizing the state and measurement equations using the first order Taylor series expansion of the nonlinear transformations (such as the normal mode propagation model h(·)). After linearization, the state and measurement equations given in (17) and (18) to:…”
Section: Ekf Modelmentioning
confidence: 99%
“…4 And the particle filter suffers from the well-known problem of sample degeneracy, and a large number of particles are often required. In the paper by Li et al, 5 the particle filter and the ensemble Kalman filter are combined to track the time-evolving sound speed profile. However, the performance is enhanced at the expense of tremendous computational cost.…”
Section: Introductionmentioning
confidence: 99%
“…Once a tracking problem is defined as a state-space model with appropriate state and measurement equations, a suitable filter must be identified. Tracking filters, for example, the Kalman Filter family, PFs, and their extensions, have been successfully used in various tasks, such as source localization and tracking [13][14][15], environmental parameter estimation [4,16,17], geo-acoustic inversion [18][19][20], and spatial arrival time tracking [21,22]. These sequential Bayesian filters combine information on the evolution of parameters, functions that relate acoustic measurements to unknown quantities, and statistical models of random perturbations in the measurements [19].…”
Section: Introductionmentioning
confidence: 99%