2020 IEEE International Conference on Robotics and Automation (ICRA) 2020
DOI: 10.1109/icra40945.2020.9197567
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LINS: A Lidar-Inertial State Estimator for Robust and Efficient Navigation

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Cited by 221 publications
(147 citation statements)
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“…Although the accuracy of loosely coupled EKF fusion is not particularly high, it is simple in construction and can be implemented quickly. The representative method of tightly coupled EKF fusion is robocentric LiDAR-inertial state estimator (R-LINS) [ 93 ], which uses the error state Kalman filter (ESKF) model to minimize nonlinear constraints, thereby achieving the update of the agent’s posture. It provides comparable performance to the most advanced LiDAR-inertial odometry in terms of stability and accuracy, and an order of magnitude improvement in speed.…”
Section: Multi-sensors Fusion Navigation Methodsmentioning
confidence: 99%
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“…Although the accuracy of loosely coupled EKF fusion is not particularly high, it is simple in construction and can be implemented quickly. The representative method of tightly coupled EKF fusion is robocentric LiDAR-inertial state estimator (R-LINS) [ 93 ], which uses the error state Kalman filter (ESKF) model to minimize nonlinear constraints, thereby achieving the update of the agent’s posture. It provides comparable performance to the most advanced LiDAR-inertial odometry in terms of stability and accuracy, and an order of magnitude improvement in speed.…”
Section: Multi-sensors Fusion Navigation Methodsmentioning
confidence: 99%
“…Table 2 presents a summary of multi-sensor fusion methods for agent navigation. Fusion loop detection [86,87] Optimization of 3D LiDAR point cloud [13] Based on deep learning [88,89] Based on DRL [90,91] IMU Feature-level fusion (based on EKF [92,93], nonlinear optimization method [35,94,95] Decision-level fusion (Fusion motion estimation [31,97])…”
Section: Othersmentioning
confidence: 99%
“… ), the Kalman gain equation , and the new error state were calculated according to the Kalman filtering (KF) principle. When iterative matching was completed, the final pose could be obtained from , and the covariance matrix P K+1 required for state estimation at moment k + 1 could be obtained by Equation (11): Synthesize the state in the global coordinate system [ 16 ] and proceed to the next step: optimization iteration after initialization. …”
Section: Methodsmentioning
confidence: 99%
“…Synthesize the state in the global coordinate system [ 16 ] and proceed to the next step: optimization iteration after initialization.…”
Section: Methodsmentioning
confidence: 99%
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