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Modeling non-equilibrium glides in flying snakes

机译:模拟飞蛇中的非平衡滑行

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Flying snakes of the species Chrysopelea paradisi glide without the use of limbs. These gliders use the speed of free fall and the change in their body shape to generate lift. Despite their lack of appendages, their ability to glide has piqued the interest of many. Hence, modeling the flight of these snakes has received considerable attention in the recent past. Experimental studies have been done in the past on live flying snakes to understand their unusual glide mechanism. Equilibrium glide-in which the speed of the center of gravity of the snake is more or less constant - is relatively easier to model than nonequilibrium glide where this speed changes with time. Flying snakes spend most of their flight in non-equilibrium glide than on equilibrium glide. An earlier model for generating the undulating shape generated realistic shapes at a specified time. However, many parameters needed to be fine-tuned along with unforeseen singularities. Further, it generated the centerline shape of the snake in a plane, but could not consider out of plane undulation of the snake. In the current work, a better model for the undulating motion of the snake is proposed which is extended to include out of plane motion of the snake's centerline. The aerodynamic forces acting on the snake at an instant of time are computed using thin airfoil theory and blade element theory. With the help of these, the velocities and trajectory of the snake's flight path are computed and compared with data available in literature. This model has potential for application in biological and biomechanical study of the flight of flying snakes, study of unconventional Micro-aerial vehicle and physics based computer animation.
机译:飞行蛇的物种Chrysopelea Paradisi滑翔没有使用肢体。这些滑翔机使用自由衰退的速度和体形变化以产生升力。尽管他们缺乏阑尾,但他们的滑翔能力激起了许多人的兴趣。因此,在最近的过去,建模这些蛇的飞行受到了相当大的关注。过去的实验研究已经在现场飞行的蛇中完成了他们不寻常的滑翔机制。平衡滑动 - 蛇的重心的速度或多或少常数 - 比在这种速度随时间变化的情况下,比模型更容易模型。飞行蛇在非平衡滑行中花费大部分飞行而不是均衡滑动。用于在指定时间生成起伏形状的早期模型。然而,许多参数需要微调和不可预见的奇点。此外,它在平面中产生了蛇的中心线形状,但不能考虑蛇的平面波动。在当前的工作中,提出了更好的蛇形运动运动模型,其延伸到包括蛇形中心线的平面运动。使用薄的翼型理论和刀片元件理论来计算作用在蛇上的空气动力。借助这些,计算蛇飞行路径的速度和轨迹,并与文献中可用的数据进行比较。该模型具有在飞行蛇的生物和生物力学研究中的应用,非传统微空气车辆和物理计算机动画的研究。

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