Mechanical design, modeling, and identification for a novel antagonistic variable stiffness dexterous finger

Handong HU, Yiwei LIU, Zongwu XIE, Jianfeng YAO, Hong LIU

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Front. Mech. Eng. ›› 2022, Vol. 17 ›› Issue (3) : 35. DOI: 10.1007/s11465-022-0691-5
RESEARCH ARTICLE
RESEARCH ARTICLE

Mechanical design, modeling, and identification for a novel antagonistic variable stiffness dexterous finger

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Abstract

This study traces the development of dexterous hand research and proposes a novel antagonistic variable stiffness dexterous finger mechanism to improve the safety of dexterous hand in unpredictable environments, such as unstructured or man-made operational errors through comprehensive consideration of cost, accuracy, manufacturing, and application. Based on the concept of mechanical passive compliance, which is widely implemented in robots for interactions, a finger is dedicated to improving mechanical robustness. The finger mechanism not only achieves passive compliance against physical impacts, but also implements the variable stiffness actuator principle in a compact finger without adding supererogatory actuators. It achieves finger stiffness adjustability according to the biologically inspired stiffness variation principle of discarding some mobilities to adjust stiffness. The mechanical design of the finger and its stiffness adjusting methods are elaborated. The stiffness characteristics of the finger joint and the actuation unit are analyzed. Experimental results of the finger joint stiffness identification and finger impact tests under different finger stiffness presets are provided to verify the validity of the model. Fingers have been experimentally proven to be robust against physical impacts. Moreover, the experimental part verifies that fingers have good power, grasping, and manipulation performance.

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Keywords

multifingered hand / mechanism design / robot safety / variable stiffness actuator

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Handong HU, Yiwei LIU, Zongwu XIE, Jianfeng YAO, Hong LIU. Mechanical design, modeling, and identification for a novel antagonistic variable stiffness dexterous finger. Front. Mech. Eng., 2022, 17(3): 35 https://doi.org/10.1007/s11465-022-0691-5

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Nomenclature

Abbreviations
AVS Antagonistic variable stiffness
CAU Compliant actuation unit
CS Circular spline
DOF Degree of freedom
DSA Distal-joint-locked stiffness adjusting
FS Flexspline
PD Proportional plus derivative
PSA Proximal-joint-locked stiffness adjusting
SEA Series elastic actuator
SEJ Series elastic joint
VSA Variable stiffness actuator
VSJ Variable stiffness joint
DIP Distal interphalangeal
PIP Proximal interphalangeal
WG Wave generator
Variables
ECAUi Potential energy
Efinger Finger potential energy
F(φ) Generalized force exerted to the actuation frame
Fext Generalized force at the load frame
Fsi, F0i, ∆xsi, Ks, θCSi, τCSi Resultant spring force on the slider, the initial spring force, the deflection of the slider, the stiffness of linear spring, the angular displacement of CS, and CS torque of the ith CAU, respectively
JM Motor inertia of deceleration
KCAUi Stiffness of the ith CAU
Kp, Kd Proportional gain and differential gain of the PD controller, respectively
KJi (i = 1,2) ith finger joint stiffness
ksys Stiffness of a flexible mechanical system
kT Transmission stiffness of the coupling block
KJ Stiffness vector of the finger joints
N Deceleration ratio of the harmonic drive gear
pa, pb Synchronous belt transmission ratio and differential gear transmission ratio, respectively
q Generalized load frame deflection
qi (i = 1,2) Output shaft angular position the ith CAU
R Distance between the CS axis and the slider routine
TD Transformation matrix of forward joint dynamics
TK Transformation matrix of forward joint kinematics
x Generalized actuation frame deflection
θCS, θFS, θWG Angular deflections of CS, FS, and WG, respectively
θi (i = 1,2) Angular positions of joint i abduction/adduction
θmi Angular displacement of motor of the ith CAU
θMi Motor side displacement
Θ Position vector
μ1, μ2 Coefficients of coulomb friction of CAU1 and CAU2, respectively
ν1, ν2 Coefficients of sliding friction of CAU1 and CAU2, respectively
τ1, τ2 J1 torque and J2 torque, respectively
τCAUi Torque
τCS, τFS CS torque and FS torque, respectively
τJi (i = 1,2) ith finger joint torque
τJ Torque vector
φ Compliant deflection

Acknowledgements

This work was supported by the National Key R&D Program of China (Grant No. 2017YFB1300400), and the Major Research Plan of the National Natural Science Foundation of China (Grant No. 91848202).

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2022 The Author(s). This article is published with open access at link.springer.com and journal.hep.com.cn
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