Proceedings of the 2015 Conference on Advances in Robotics 2015
DOI: 10.1145/2783449.2783480
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Real-time dynamic singularity avoidance while visual servoing of a dual-arm space robot

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Cited by 3 publications
(3 citation statements)
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“…For closed chain configurations, constraints may be applied kinematically through the Jacobians [257]. Nevertheless, dual arms introduce greater challenges in avoiding dynamic singularities [258]. This reinforces the necessity of simplifying controllers for space-based manipulators using dedicated attitude control permitting decoupling of linear and angular momentum aspects [259].…”
Section: Dual-manipulator Controlmentioning
confidence: 99%
“…For closed chain configurations, constraints may be applied kinematically through the Jacobians [257]. Nevertheless, dual arms introduce greater challenges in avoiding dynamic singularities [258]. This reinforces the necessity of simplifying controllers for space-based manipulators using dedicated attitude control permitting decoupling of linear and angular momentum aspects [259].…”
Section: Dual-manipulator Controlmentioning
confidence: 99%
“…In the practical situation, the numerical solutions ofJ G and ∂(J G x)/∂x can be obtained much easier than the analytic one. 29 And two feasible numerical methods are listed and compared below. Method 1: Since the general Jacobian of the FFSR is a function of base attitude and joint angle, it can be expressed as J G (θ, σ ), where σ is the RPY angle of the base.…”
Section: Numerical Solution Of the Differential Termmentioning
confidence: 99%
“…Method 1: Since the general Jacobian of the FFSR is a function of base attitude and joint angle, it can be expressed as J G (θ, σ ), where σ is the RPY angle of the base. Thus,J G can be approximated by the following equation:J (29) whereσ i and σ i are the ith terms ofσ and σ , respectively; J bσ and J bω are the analytical Jacobian and geometric Jacobian with respect to the base attitude, respectively. 20 Furthermore, the following equation is obtained:…”
Section: Numerical Solution Of the Differential Termmentioning
confidence: 99%