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Extending The Lossy Spring-Loaded Inverted Pendulum Model with a Slider-Crank Mechanism

机译:用一个扩展有弹簧加载倒立摆模型   滑块 - 曲柄机制

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摘要

Spring Loaded Inverted Pendulum (SLIP) model has a long history in describingrunning behavior in animals and humans as well as has been used as a designbasis for robots capable of dynamic locomotion. Anchoring the SLIP for lossyphysical systems resulted in newer models which are extended versions oforiginal SLIP with viscous damping in the leg. However, such lossy modelsrequire an additional mechanism for pumping energy to the system to control thelocomotion and to reach a limit-cycle. Some studies solved this problem byadding an actively controllable torque actuation at the hip joint and thisactuation has been successively used in many robotic platforms, such as thepopular RHex robot. However, hip torque actuation produces forces on the COMdominantly at forward direction with respect to ground, making height controlchallenging especially at slow speeds. The situation becomes more severe whenthe horizontal speed of the robot reaches zero, i.e. steady hoping withoutmoving in horizontal direction, and the system reaches to singularity in whichvertical degrees of freedom is completely lost. To this end, we propose anextension of the lossy SLIP model with a slider-crank mechanism, SLIP- SCM,that can generate a stable limit-cycle when the body is constrained to verticaldirection. We propose an approximate analytical solution to the nonlinearsystem dynamics of SLIP- SCM model to characterize its behavior during thelocomotion. Finally, we perform a fixed-point stability analysis on SLIP-SCMmodel using our approximate analytical solution and show that proposed modelexhibits stable behavior in our range of interest.
机译:弹簧倒立摆(SLIP)模型在描述动物和人类的运行行为方面具有悠久的历史,并且已被用作具有动态运动能力的机器人的设计基础。将SLIP固定在有损物理系统上导致了更新的模型,这些模型是原始SLIP的扩展版本,腿部具有粘性阻尼。然而,这种有损模型需要用于向系统泵送能量以控制运动并达到极限循环的附加机制。一些研究通过在髋关节处添加主动可控制的扭矩致动来解决该问题,并且该致动已相继用于许多机器人平台,例如流行的RHex机器人。然而,髋部扭矩致动主要在相对于地面的向前方向上产生力,使得高度控制特别是在低速时具有挑战性。当机器人的水平速度达到零(即不沿水平方向移动的稳定跳动)并且系统达到奇点时,垂直自由度将完全消失,这种情况变得更加严重。为此,我们提出了一种带有滑动曲柄机构SLIP-SCM的有损SLIP模型的扩展,当主体被限制在垂直方向时,SLIP-SCM可以产生一个稳定的极限环。我们提出了SLIP-SCM模型非线性系统动力学的近似解析解,以表征其在运动过程中的行为。最后,我们使用近似解析解对SLIP-SCM模型进行定点稳定性分析,并表明所提出的模型在我们感兴趣的范围内表现出稳定的行为。

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