2008
DOI: 10.1117/12.773816
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Input force identification using Kalman filter techniques: application to soil-pile interaction

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Cited by 4 publications
(2 citation statements)
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“…A shape function method combined with the moving least-square scheme was developed to study its performance in load identification, particularly, its capability of reducing the ill-posedness involved in reconstructing loads (Liu et al (2014)). In Loh et al (2008), the time-varying excitation force identification was studied, where the Kalman filter was employed to make a regression model between the excitation force and the residual innovation. Also, an augmented Kalman filter has been combined with the recursive least-squares method and dynamic programming to identify the forces acting on a dynamic structure (Lourens et al (2012)).…”
Section: Introductionmentioning
confidence: 99%
“…A shape function method combined with the moving least-square scheme was developed to study its performance in load identification, particularly, its capability of reducing the ill-posedness involved in reconstructing loads (Liu et al (2014)). In Loh et al (2008), the time-varying excitation force identification was studied, where the Kalman filter was employed to make a regression model between the excitation force and the residual innovation. Also, an augmented Kalman filter has been combined with the recursive least-squares method and dynamic programming to identify the forces acting on a dynamic structure (Lourens et al (2012)).…”
Section: Introductionmentioning
confidence: 99%
“…The Kalman filter is a system dynamic estimation algorithm which produces an estimation of unknown variables using a series of measurements observed over time containing statistical noise and other inaccuracies. This method has been used successfully in the estimation of the critical parameters of the system, such as force [19][20][21][22], structural damage diagnosis [23], inverse heat conduction [24], pore water electrical conductivity [25], and mobile-robot attitude [26] and dynamic state [27][28][29]. Additionally, compared with other algorithms, such as dual Kalman filter [30], join Kalman filter [31], and even recursive least squares (RLS) [32], Kalman filtering is not only easier to achieve for estimating the main parameters in the discrete-time dynamic system, but also can save computing time.…”
Section: Introductionmentioning
confidence: 99%