2022
DOI: 10.1016/j.automatica.2022.110639
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Globally convergent visual-feature range estimation with biased inertial measurements

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Cited by 3 publications
(6 citation statements)
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“…with t ′ c := t 0 +t c , in which we have used the non-negativeness property ∆ i (t) ≥ 0, ∀t ≥ 0 and the Cauchy-Schwarz inequality for integrals. For the LTV system (37), it is well known that the global exponential stability (GES) is equivalent to ∆ e i being PE, which has been verified in (39). Therefore, the error dynamics admits the exponential convergence (30) under the IE condition of ϕ i .…”
Section: A Mapping Observer In the Dynamic Extension Framementioning
confidence: 93%
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“…with t ′ c := t 0 +t c , in which we have used the non-negativeness property ∆ i (t) ≥ 0, ∀t ≥ 0 and the Cauchy-Schwarz inequality for integrals. For the LTV system (37), it is well known that the global exponential stability (GES) is equivalent to ∆ e i being PE, which has been verified in (39). Therefore, the error dynamics admits the exponential convergence (30) under the IE condition of ϕ i .…”
Section: A Mapping Observer In the Dynamic Extension Framementioning
confidence: 93%
“…An alternative to generate a linear regressor may be found in [21] by augmenting both the position v ℓ i and its range | v ℓ i | in the systems state. Recently, a new linear parameterization to the feature range in the bodyfixed frame {B} is proposed in [37] using linear stable filters.…”
Section: B a Linear Least Squares Solutionmentioning
confidence: 99%
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“…In this section, we present a distributed finite‐time sliding mode observer for range estimation among spatial vehicles based on the relative bearing, attitude, and local velocity measurements in the formation. Observer design for the range estimation problem between a spatial robot and a static feature point is presented in References 40,41. Compared to the observers presented in Reference 41, the sliding mode observer proposed in this work can be applied to moving objects, avoids open‐loop integration, and guarantees finite‐time estimation.…”
Section: Range Observer Designmentioning
confidence: 99%
“…Observer design for the range estimation problem between a spatial robot and a static feature point is presented in References 40,41. Compared to the observers presented in Reference 41, the sliding mode observer proposed in this work can be applied to moving objects, avoids open‐loop integration, and guarantees finite‐time estimation.…”
Section: Range Observer Designmentioning
confidence: 99%