2022
DOI: 10.1016/j.sysconle.2022.105152
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Graph-based observability analysis for mutual localization in multi-robot systems

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Cited by 9 publications
(4 citation statements)
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“…Particularly, graph optimization and factoring have been recently proposed in the literature to solve different variants of the MRL problem [22,23,24]. Even though the issue of reducing the complexity of graph optimization has recently been addressed [25,26], to the best of our knowledge, little work has yet explicitly taken into account estimation consistency (i.e., unbiased estimates and an estimated covariance more significant than or equal to the actual covariance [27]) in the design of graph reduction (sparsification) schemes.…”
Section: Related Workmentioning
confidence: 99%
See 1 more Smart Citation
“…Particularly, graph optimization and factoring have been recently proposed in the literature to solve different variants of the MRL problem [22,23,24]. Even though the issue of reducing the complexity of graph optimization has recently been addressed [25,26], to the best of our knowledge, little work has yet explicitly taken into account estimation consistency (i.e., unbiased estimates and an estimated covariance more significant than or equal to the actual covariance [27]) in the design of graph reduction (sparsification) schemes.…”
Section: Related Workmentioning
confidence: 99%
“…Therefore, this paper proposes a graph-based optimization algorithm to address the gaps mentioned above. To form a graph using shared RSSI information among robots, we employ a Relative Pose Measurement Graph (RPMG) using observability analysis [23]. Once we have created a connected, reliable graph, we exploit particle filtering over the motion model to expand the graph based on mobility constraints.…”
Section: Related Workmentioning
confidence: 99%
“…Since the absolute pose information is not available, the non-linear system used by EKF-based CL has three unobservable dimensions, i.e., the absolute position and the orientation [21], [22]. [18] pointed out that the linearized error-state system (4) evaluated at the latest state estimates used by EKF-based CL has only two unobservable dimensions.…”
Section: B Linearized Error-state System Of Ekf-based CLmentioning
confidence: 99%
“…Proof: It has been proved that the observable dimension of the nonlinear CL system is 3N −3 in [21] and [22]. Since F k−1 = I 3N ×3N , the dimension of the observable subspace of system ( 13) is equal to the rank of H k .…”
Section: B Transformed Linearized Error-state Systemmentioning
confidence: 99%