首页> 外文期刊>International Journal of Advanced Robotic Systems >Heart Motion Prediction in Robotic-Assisted Beating Heart Surgery: A Nonlinear Fast Adaptive Approach
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Heart Motion Prediction in Robotic-Assisted Beating Heart Surgery: A Nonlinear Fast Adaptive Approach

机译:机器人辅助跳动心脏手术中的心脏运动预测:非线性快速自适应方法

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Off-pump Coronary Artery Bypass Graft (CABG) surgery outperforms traditional on-pump surgery because the assisted robotic tools can alleviate the relative motion between the beating heart and robotic tools. Therefore, it is possible for the surgeon to operate on the beating heart and thus lessens post surgery complications for the patients. Due to the highly irregular and non-stationary nature of heart motion, it is critical that the beating heart motion is predicted in the model-based track control procedures. It is technically preferable to model heart motion in a nonlinear way because the characteristic analysis of 3D heart motion data through Bi-spectral analysis and Fourier methods demonstrates the involved nonlinearity of heart motion. We propose an adaptive nonlinear heart motion model based on the Volterra Series in this paper. We also design a fast lattice structure to achieve computational-efficiency for real-time online predictions. We argue that the quadratic term of the Volterra Series can improve the prediction accuracy by covering sharp change points and including the motion with sufficient detail. The experiment results indicate that the adaptive nonlinear heart motion prediction algorithm outperforms the autoregressive (AR) and the time-varying Fourier-series models in terms of the root mean square of the prediction error and the prediction error in extreme cases.
机译:泵浦冠状动脉旁路移植物(CABG)手术优于传统的泵手术,因为辅助机器人工具可以减轻跳动心脏和机器人工具之间的相对运动。因此,外科医生可以在殴打心脏上操作,从而减轻患者的手术后并发症。由于心动的高度不规则和非静止性,这是在基于模型的轨道控制程序中预测跳动心动运动至关重要。技术上优选以非线性方式模拟心脏运动,因为3D心动数据通过双光谱分析和傅立叶方法的特征分析表明了心动的涉及的非线性。我们提出了一种基于本文Volterra系列的自适应非线性心脏运动模型。我们还设计了一种快速的格子结构,以实现实时在线预测的计算效率。我们认为Volterra系列的二次术语可以通过覆盖剧烈的变化点并包括具有充分细节的运动来提高预测精度。实验结果表明,自适应非线性心脏运动预测算法在预测误差的根均线和极端情况下的预测误差方面优于自回归(AR)和时变傅里叶级模型。

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