2017
DOI: 10.1007/s12541-017-0080-x
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Improving performance of cable robots by adaptively changing minimum tension in cables

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Cited by 4 publications
(4 citation statements)
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“…(2) Perform partial differential treatment ∂ ∂U mpc J = 0 on the cost function J y mpc , U mpc to get the minimum value. Equation ( 28) can be rewritten as: (30) where b ineq = [F vmax ; F imax ; −F vmin ; −F imin ], F vmax , and F imax are the maximum tension values for vertical cables and cable-stayed cables, respectively, F vmin and F imin are the minimum tension values for vertical cables and cable-stayed cables.…”
Section: Linear Model Predictive Control (Lmpc)mentioning
confidence: 99%
See 1 more Smart Citation
“…(2) Perform partial differential treatment ∂ ∂U mpc J = 0 on the cost function J y mpc , U mpc to get the minimum value. Equation ( 28) can be rewritten as: (30) where b ineq = [F vmax ; F imax ; −F vmin ; −F imin ], F vmax , and F imax are the maximum tension values for vertical cables and cable-stayed cables, respectively, F vmin and F imin are the minimum tension values for vertical cables and cable-stayed cables.…”
Section: Linear Model Predictive Control (Lmpc)mentioning
confidence: 99%
“…These values are pre-set, experiential, and fixed during movement. In this case, Abdolshah et al [30] proposed an adaptive dynamic minimum tension control method, adjusting the lower tension threshold within a region based on tracking error and tension magnitude. However, this method still requires prior knowledge of the adjustment range.…”
Section: Introductionmentioning
confidence: 99%
“…Due to the tension-ability feature, methods for distributing cable tension were proposed to avoid slackness and excessive tension in cables. Abdolshah and Rosati 17 proposed a method by using stiffness, and system dynamics and error values as indices to dynamically change the minimum tension in cables, which led to less power consumption and better performance accuracy. Gouttefarde et al 18 presented a self-contained and versatile tension distribution algorithm for an n-DOF CDPR driven by n þ 2 cables, it could process various singularity with the optimal cable tension distributions.…”
Section: Introductionmentioning
confidence: 99%
“…Due to the tension-ability feature, methods for distributing cable tension were proposed to avoid slackness and excessive tension in cables. Abdolshah and Rosati 17 proposed a method by using stiffness, and system dynamics and error values as indices to dynamically change the minimum tension in cables, which led to less power consumption and better performance accuracy. Gouttefarde et al.…”
Section: Introductionmentioning
confidence: 99%