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首页> 外文期刊>International Journal of Offshore and Polar Engineers >Torsional Mechanics in Dynamics Simulation of Low-tension Marine Tethers
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Torsional Mechanics in Dynamics Simulation of Low-tension Marine Tethers

机译:低压海洋系链动力学模拟中的扭转力学

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摘要

A finite element model of a ROV tether is presented that makes use of a twisted cubic spline element form with torsional stiffness and a lumped mass approximation. In existing works, the torsional contributions to the low-frequency tether motion are disregarded. The primary objective of this work was to explore the role of torsional stiffness in the simulated low-tension tether dynamics during typical ROV maneuvers. Thus, a representation of the tether's torsional rigidity was included in the model to capture the complete dynamics of the low-tension tether. The motion of a small ROV was experimentally captured during operation in tank trials. Using the measured towpoint motion to drive the tether dynamics simulation, it was readily apparent that tether twist significantly affects the disturbances predicted at the ROV. For the purposes of virtual-reality ROV pilot training, the torsional effects are thus necessary to ensure fidelity of the model. The small elements necessary to capture the tether curvature induce high-frequency motions that limit the step size of any numerical integration schemes used. Two integration methods were implemented in attempts to eliminate these unwanted high-frequency components and garner the associated improvement in the model execution time: a variable step size explicit Runge-Kutta method and an implicit Generalized-α technique. The large number of small cable elements required for convergence created a practical limit on the execution speed of the Generalized-α approach.
机译:提出了ROV系绳的有限元模型,该模型使用具有扭转刚度和集中质量近似的扭曲三次样条单元形式。在现有作品中,忽略了低频系绳运动的扭转贡献。这项工作的主要目的是探讨在典型的ROV操纵过程中扭转刚度在模拟的低张力系绳动力学中的作用。因此,模型中包含了系绳的扭转刚度表示,以捕获低张力系绳的完整动态。小型ROV的运动是在坦克试验操作期间通过实验捕获的。使用测得的拖点运动来驱动系绳动力学仿真,很明显,系绳扭曲会显着影响ROV预测的干扰。为了进行虚拟现实ROV飞行员训练,因此必须使用扭转效应来确保模型的逼真度。捕获束缚曲率所需的小元素会引起高频运动,从而限制了所用任何数字积分方案的步长。为了消除这些不需要的高频成分并获得模型执行时间的相关改进,实施了两种集成方法:可变步长显式Runge-Kutta方法和隐式Generalized-α技术。收敛所需的大量小电缆元件实际上限制了通用α方法的执行速度。

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