2018 IEEE International Conference on Robotics and Automation (ICRA) 2018
DOI: 10.1109/icra.2018.8460942
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Balance Control Using Both ZMP and COM Height Variations: A Convex Boundedness Approach

Abstract: Developments for 3D control of the center of mass (CoM) of biped robots are currently located in two local minima: on the one hand, methods that allow CoM height variations but only work in the 2D sagittal plane; on the other hand, nonconvex direct transcriptions of centroidal dynamics that are delicate to handle. This paper presents an alternative that controls the CoM in 3D via an indirect transcription that is both low-dimensional and solvable fast enough for realtime control. The key to this development is… Show more

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Cited by 20 publications
(16 citation statements)
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“…We mitigated this by delaying CoM lift to the end of the step, unfortunately thus increasing knee torques as well. A better way to improve this in future work will be to switch to a pattern generation method taking height variations into account [19], [21], [33].…”
Section: B Resultsmentioning
confidence: 99%
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“…We mitigated this by delaying CoM lift to the end of the step, unfortunately thus increasing knee torques as well. A better way to improve this in future work will be to switch to a pattern generation method taking height variations into account [19], [21], [33].…”
Section: B Resultsmentioning
confidence: 99%
“…Its contact wrench is characterized by the position z of the ZMP on the contact surface. These simplifications come at the expense of balance recovery strategies: the IPM sacrifices the hip strategy [17] while the LIPM sacrifices the height-variation strategy [18], [19]. Accordingly, the dimension of the contact wrench decreases from six to three in the IPM and two in the LIPM.…”
Section: A Linear Inverted Pendulum Modementioning
confidence: 99%
“…To break down how much of the speed-up is due to the problem reformulation and how much is due to our custom least squares implementation, we also test our SQP method 8 We only report averages for IPOPT computation times as they lie on a different scale. These averages are higher than those reported in [11] because we evaluate both feasible and unfeasible problems (for reasons made clear in the next section), while all random initial conditions in [11] were zerostep capturable. For n = 10 and projecting performance statistics on feasible problems only, IPOPT's computation times decrease to 1600 ± 790 µs.…”
Section: F Performance Comparisonmentioning
confidence: 72%
“…Previous studies [8], [9], [10] focused on its balance control for planar motions (sagittal and vertical only). In a preliminary version of this work [11], we extended the analysis from 2D to 3D balance control. In the present work, we bridge the gap from balancing to walking.…”
Section: Introductionmentioning
confidence: 99%
“…Unlike other methods (e.g. [13], [22], [23]) that use a time-varying virtual pendulum length and thus parameter b, in our work the constant average CoM height ∆z vrp (corresponding to a time constant b) leads to an equivalent usage of eCMP e and VRP v for both planning and control 7 . Any corresponding eCMP/VRP points and trajectories are simply offset vertically by ∆z vrp .…”
Section: Convex Interpolation Between Moving Ecmp/vrp Support Pointsmentioning
confidence: 99%