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Research Papers

General Dynamic Algorithm for Floating Base Tree Structure Robots With Flexible Joints and Links

[+] Author and Article Information
Wisama Khalil

Professor
Institut de Recherche en Cybernétique
de Nantes (IRCCyN),
Ecole Centrale de Nantes (ECN),
Nantes 44321, France
e-mail: Wisama.khalil@irccyn.ec-nantes.fr

Frederic Boyer

Professor
Institut de Recherche en Cybernétique
de Nantes (IRCCyN),
Ecole des Mines de Nantes (EMN),
Nantes 44300, France
e-mail: frederic.boyer@emn.fr

Ferhat Morsli

Institut de Recherche en Cybernétique
de Nantes (IRCCyN),
Ecole des Mines de Nantes (EMN),
Nantes 44300, France
e-mail: ferhat.morsli@mines-nantes.fr

Manuscript received April 5, 2016; final manuscript received December 25, 2016; published online March 20, 2017. Assoc. Editor: Marc Gouttefarde.

J. Mechanisms Robotics 9(3), 031003 (Mar 20, 2017) (13 pages) Paper No: JMR-16-1089; doi: 10.1115/1.4035798 History: Received April 05, 2016; Revised December 25, 2016

This paper presents a general algorithm for solving the dynamic of tree structure robots with rigid and flexible links, active and passive joints, and with a fixed or floating base. The algorithm encompasses in a unified approach both the inverse and direct dynamics. It addresses also the hybrid case where each active joint is considered with known joint torque as in the direct dynamic case, or with known joint acceleration as in the inverse dynamic case. To achieve this goal, we propose an efficient recursive approach based on the generalized Newton–Euler equations of flexible tree-structure systems. This new general hybrid algorithm is easy to program either numerically or using efficient customized symbolic techniques. It is of great interest for studying floating base systems with soft appendages as those currently investigated in soft bio-inspired robotics or when a robotic system has to modify its structure for some particular tasks, such as transforming an active joint into a compliant flexible one, or modifying a task with a floating base into one with fixed base.

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References

Figures

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Fig. 1

Geometric parameters for frame j

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Fig. 2

Parametric transformation of a flexible link

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Fig. 3

Composite link Bj+

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Fig. 4

Forces and moments acting on link j

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Fig. 5

Schematic of a fish like robot with two pectoral fins and one caudal fin

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Fig. 6

Simulation block diagram

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Fig. 7

Floating base linear acceleration errors

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Fig. 8

MAV with twistable flapping wings

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Fig. 9

Three degrees-of-freedom SCARA robot performing an insertion task

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