2019
DOI: 10.1155/2019/1056269
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Calculation Algorithm of Tire‐Road Friction Coefficient Based on Limited‐Memory Adaptive Extended Kalman Filter

Abstract: In this paper, a limited-memory adaptive extended Kalman Filter (LM-AEKF) to estimate tire-road friction coefficient is proposed. By combining extended Kalman filter (EKF) with the limited-memory filter, this algorithm can reduce the effects of old measurement data on filtering and improve the estimation accuracy. Self-adaptive regulatory factors were introduced to weigh covariance matrix of evaluated error. Meanwhile, measured noise covariance matrix was adjusted dynamically by fuzzy inference to accurately t… Show more

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Cited by 19 publications
(12 citation statements)
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“…To verify the robustness of the proposed control strategy, each scenario is characterized by disturbances on some particularly impactful measurement. More in detail, a random delay in a range false[0,40false] $$ \left[0,40\right] $$ms on GPS signals (XCAV,YCAV$$ {X}_{CAV},{Y}_{CAV} $$) has been assumed as in Reference 58, and two noises as measurement errors are modeled through uniform random distributions in the following ranges: (i) false[prefix−0.5 ,0.5false] $$ \left[-0.5,0.5\right] $$m every 100 $$ 100 $$ms on the detection of the longitudinal and lateral positions; 59 (ii) false[prefix−0.01 ,0.01false] $$ \left[-0.01,0.01\right] $$rad/s on the yaw‐rate sensor 60 . Furthermore, for every signal that appears in each scenario, two types of trends will be evaluated: (i) the nominal one, in which no delay and noise on GPS signals and yaw rate occur; (ii) perturbed conditions for the robustness test, indicated with the label noise+delay in the following figures, in which both the delay and noises described above have been considered.…”
Section: Resultsmentioning
confidence: 99%
“…To verify the robustness of the proposed control strategy, each scenario is characterized by disturbances on some particularly impactful measurement. More in detail, a random delay in a range false[0,40false] $$ \left[0,40\right] $$ms on GPS signals (XCAV,YCAV$$ {X}_{CAV},{Y}_{CAV} $$) has been assumed as in Reference 58, and two noises as measurement errors are modeled through uniform random distributions in the following ranges: (i) false[prefix−0.5 ,0.5false] $$ \left[-0.5,0.5\right] $$m every 100 $$ 100 $$ms on the detection of the longitudinal and lateral positions; 59 (ii) false[prefix−0.01 ,0.01false] $$ \left[-0.01,0.01\right] $$rad/s on the yaw‐rate sensor 60 . Furthermore, for every signal that appears in each scenario, two types of trends will be evaluated: (i) the nominal one, in which no delay and noise on GPS signals and yaw rate occur; (ii) perturbed conditions for the robustness test, indicated with the label noise+delay in the following figures, in which both the delay and noises described above have been considered.…”
Section: Resultsmentioning
confidence: 99%
“…[103,104]. To reduce the influence of old measurement data on the filtering in the EKF algorithm, a limited-memory adaptive extended Kalman Filter [105] was proposed to solve the problem. Also, UKF [106] can obtain higher accuracy when dealing with nonlinear system state estimation, and it has also been used for TRFC estimation in recent years.…”
Section: Coupled Dynamics-based Methodsmentioning
confidence: 99%
“…5 Commonly used methods include design observer 6,7 and Kalman filter. 8,9 A 6-DOF tire-road friction coefficient estimation method based on the longitudinal, lateral and vertical accelerations of each tire was proposed, then the recursive least square method is applied to estimate the tire-road friction coefficient. 10 Cheng et al 11 designed a monitoring system which can simultaneously observe tire-road friction coefficient and tire force by mode switching observer under different working conditions, such as normal running, braking and steering.…”
Section: Introductionmentioning
confidence: 99%