2009 American Control Conference 2009
DOI: 10.1109/acc.2009.5160126
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Sprung mass estimation for off-road vehicles via base-excitation suspension dynamics and recursive least squares

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Cited by 23 publications
(10 citation statements)
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“…In this paper a discrete-time filter is formulated using an Euler approximation for the following state vector at time k. (6) v x is longitudinal vehicle velocity while θ 1 and θ 2 are defined in equation (5). The system propagates in one time step as (7) with differentiate state transition model (8) and process noise (9) T s is the sampling period, and process noise w(k) is assumed to be zero-mean with diagonal covariance matrix Q. Velocity is the observable quantity, thus the observation model is (10) The observation matrix H is [1 0 0] and v(k + 1) represents observation noise with zero mean and covariance R. The model described in equations (7,8,9,10,11) may be implemented with the extended Kalman filter. A thorough explanation of the filter, including linearization and equations for the prediction and update step, is found in [13].…”
Section: Extended Kalman Filter (Ekf)mentioning
confidence: 99%
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“…In this paper a discrete-time filter is formulated using an Euler approximation for the following state vector at time k. (6) v x is longitudinal vehicle velocity while θ 1 and θ 2 are defined in equation (5). The system propagates in one time step as (7) with differentiate state transition model (8) and process noise (9) T s is the sampling period, and process noise w(k) is assumed to be zero-mean with diagonal covariance matrix Q. Velocity is the observable quantity, thus the observation model is (10) The observation matrix H is [1 0 0] and v(k + 1) represents observation noise with zero mean and covariance R. The model described in equations (7,8,9,10,11) may be implemented with the extended Kalman filter. A thorough explanation of the filter, including linearization and equations for the prediction and update step, is found in [13].…”
Section: Extended Kalman Filter (Ekf)mentioning
confidence: 99%
“…This avoids redundant computations and conflicting parameter estimates, which is crucial when a supervisory controller is coordinating the behavior of multiple control systems [6]. While there have been numerous studies for inertial load estimation which employ various prediction methods and modeling approaches [3,7,8,9,10], many previous efforts toward on-line mass and grade estimation using existing on-board sensor systems have been based on vehicle longitudinal dynamics models due to the many common driving scenarios for which such models apply. Estimation approaches include recursive least squares (RLS) with multiple forgetting factors [11,12,13], extended Kalman filtering (EKF) [5], a dynamic grade observer (DGO) [14] requiring only longitudinal acceleration and an estimate of powertrain torque, and grade estimation using kinematic information provided by a longitudinal accelerometer [15].…”
Section: Introductionmentioning
confidence: 99%
“…Pence et al [8] estimated the sprung mass of an off-road vehicle using RLS method. By considering the sprung and unsprung mass accelerations in a quarter car model, the mass was estimated within 8% error, under 100s.…”
Section: Introductionmentioning
confidence: 99%
“…Best and Gordon [9] developed an Extended Kalman Filter for estimation of vehicle states and parameters. Pence et al [10] used a quarter-car model and a base excitation concept to identify mass of an off-road vehicle using a Least Squares estimator with measurement of accelerations of sprung and unsprung masses. Bae et al [11] proposed an RLS identifier for estimation of vehicle mass and aerodynamic drag.…”
Section: Introductionmentioning
confidence: 99%