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Subspace method decomposition and identification of the parallel-cascade model of ankle joint stiffness: Theory and simulation

机译:子空间方法分解与识别踝关节僵直度的级联模型:理论与仿真

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This paper describes a state-space representation of the parallel-cascade model of ankle joint stiffness whose parameters are directly related to the underlying dynamics of the system. It then proposes a two step subspace method to identify this model. In the first step, the intrinsic stiffness is estimated using proper orthogonal projections. In the second step, the reflexive pathway is estimated by iterating between estimating its nonlinear and linear components. The identified models can be easily converted to continuous-time for physiological interpretation. Monte-Carlo studies using simulated data which replicate closely the experimental conditions, were used to compare the performance of the new method with the previous parallel-cascade, and subspace methods. The new method is more robust to noise and is guaranteed to converge.
机译:本文描述了踝关节僵直度的并行级联模型的状态空间表示,其参数与系统的基础动力学直接相关。然后提出了两步子空间方法来识别该模型。第一步,使用适当的正交投影估算固有刚度。在第二步中,通过在估计其非线性和线性分量之间进行迭代来估计反射路径。识别出的模型可以轻松转换为连续时间,以进行生理解释。蒙特卡洛研究使用模拟数据来复制实验条件,该模拟数据可紧密复制实验条件,用于比较新方法与以前的并行级联和子空间方法的性能。新方法对噪声更鲁棒,并且可以收敛。

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