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Task-level control of rapid wall following in the American cockroach

机译:在美国蟑螂中快速隔离墙的任务级控制

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The American cockroach, Periplaneta americana, is reported to follow walls at a rate of up to 25 turns s–1. During high-speed wall following, a cockroach holds its antenna relatively still at the base while the flagellum bends in response to upcomingprotrusions. We present a simple mechanosensory model for the task-level dynamics of wall following. In the model a torsional, mass-damper system describes the cockroach's turning dynamics, and a simplified antenna measures distance from the cockroach'scenterline to a wall. The model predicts that stabilizing neural feedback requires both proportional feedback (difference between the actual and desired distance to wall) and derivative feedback (velocity of wall convergence) information from the antenna. To test this prediction, we fit a closed-loop proportional-derivative control model to trials in which blinded cockroaches encountered an angled wall (30 deg or 45 deg ) while running. We used the average state of the cockroach in each of its first four strides after first contacting the angled wall to predict the state in each subsequent stride. Nonlinear statistical regression provided best-fit model parameters. We rejected the hypothesis that proportional feedback alone was sufficient. A derivative (velocity) feedback term in the control model was necessary for stability.
机译:据报道,美洲蟑螂美洲大i(Periplaneta americana)以高达25圈s-1的速度跟随墙壁。在高速跟踪墙壁时,蟑螂将鞭毛相对地保持在底部,而鞭毛弯曲以应对即将来临的突出。我们提出了一种简单的机械感应模型,用于墙面跟随的任务级动力学。在该模型中,扭转质量阻尼器系统描述了蟑螂的旋转动力学,简化的天线测量了蟑螂中心线到墙壁的距离。该模型预测,稳定的神经反馈既需要比例反馈(到墙的实际距离与期望距离之间的差),也需要来自天线的微分反馈(墙收敛的速度)信息。为了检验这一预测,我们将闭环比例-微分控制模型拟合到试验中,在试验中,盲蟑螂在奔跑过程中遇到了成角度的壁(30度或45度)。在第一次接触成角度的壁后,我们使用蟑螂在前四个跨步中的平均状态来预测每个后续跨步的状态。非线性统计回归提供了最佳拟合模型参数。我们拒绝了仅比例反馈就足够的假设。控制模型中的导数(速度)反馈项对于稳定性是必不可少的。

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