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2021
DOI: 10.1109/tcst.2020.3018426
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Asymmetric Bilateral Telerobotic System With Shared Autonomy Control

Abstract: This is the accepted version of a paper published in IEEE Transactions on Control Systems Technology. This paper has been peer-reviewed but does not include the final publisher proof-corrections or journal pagination.

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Cited by 12 publications
(5 citation statements)
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References 41 publications
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“…2.2. Inspired by [30], in this paper, teleoperation with a wide motion range is interpreted as under-degree-of-freedom posture control. The desired posture at the target point can be denoted as o G. Assuming that the sponge ring is ideally clamped in a vertical orientation at the start point, the desired orientation can be considered to be along the direction of the target peg.…”
Section: Adaptive Posture Adjustmentmentioning
confidence: 99%
“…2.2. Inspired by [30], in this paper, teleoperation with a wide motion range is interpreted as under-degree-of-freedom posture control. The desired posture at the target point can be denoted as o G. Assuming that the sponge ring is ideally clamped in a vertical orientation at the start point, the desired orientation can be considered to be along the direction of the target peg.…”
Section: Adaptive Posture Adjustmentmentioning
confidence: 99%
“…where A 1 (t) ∈ R 2×2 is a known matrix and B 1 (t) =V md ∈ R 2 is a known vector (which will be given in Section V), anḋ f m ∈ R 2 is a vector to be specified later in this section. Using (20) and (21), it follows from ( 22)-( 26) that…”
Section: F Algebraic Loop and Computation Algorithmsmentioning
confidence: 99%
“…In contrast to a dissimilar master-slave configuration in Fig. 1, the current state of the art in teleoperation control has been mainly focusing on electrical manipulators in symmetrical 1:1 scale configurations, including multimaster or multislave setups, shared control, or dealing with time delays [15]- [20]. The existing methods for teleoperation of hydraulic manipulators have mainly relied on linear control theory and system linearization [8]- [10], [21].…”
Section: Introductionmentioning
confidence: 99%
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“…• • • , M , are general forms of constraint parameters with proper dimensions. ( 13)-( 14) can be treated as hierarchical quadratic problems [45], and solved by introducing Lagrange multipliers. In the next section, the constraints in ( 13)-( 14) will be specified to deal with the collision issue.…”
Section: Type-2 Fuzzy Model-based Movement Primitives (T2fmp)mentioning
confidence: 99%