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Inter-Vehicular Sliding Friction and Crush Energy Losses in Impulse Momentum Planar Collision

机译:冲击动量平面碰撞中的车辆间滑动摩擦和粉碎能量损失

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New in this study is the mathematical formula for calculating energy dissipated due to sliding under the action of Coulomb kinetic friction in the context of Impulse Momentum Planar Collision (IMPC) with isotropic restitution. The surface sliding dissipated energy theorem established here is precisely consistent with the laws of physics underlying IMPC. A principal goal of distinguishing between surface sliding energy dissipation and energy dissipation due to vehicle crush is to improve the rational basis for use of crush energy analysis with IMPC. Also new in this study is a consistent interpretation of Newton's, Poisson's and Stronge's restitution hypotheses as they apply to IMPC with Coulomb kinetic friction. While this paper adds to the understanding of energy dissipation, the IMPC method presented here is not new. The IMPC method features a yaw velocity component and two translational velocity components referenced to the dynamic center of mass of each vehicle as well as an impulse vector acting at the point of impact between the colliding vehicles, all of which are related by way of Newton's laws of motion and Coulomb's kinetic friction law, assuming isotropic restitution. The IMPC method, which requires user estimation of point of impact and collision plane orientation, from which collision impulse and delta-V of the colliding vehicles are calculated via Newton's laws of motion and Coulomb's kinetic friction law, is a reliable and well established existing technology.
机译:本研究中的新型是用于计算由于在具有各向同性恢复原状的冲动动量平面碰撞(IMPC)的Coulomb动力学摩擦的作用下,以计算能量而耗散的能量的数学公式。这里建立的表面滑动耗散能量定理与IMPC底层物理法则恰恰一致。区分由于车辆粉碎引起的表面滑动能量耗散和能量耗散的主要目的是提高使用IMPC使用粉碎能量分析的合理基础。这项研究中的新增功能也是对牛顿,泊松和行为的恢复原状假设的一致解释,因为它们适用于IMPC与库仑动力学摩擦。虽然本文增加了对能量耗散的理解,但这里呈现的IMPC方法并不是新的。 IMPC方法具有偏航速度分量和两个转换速度分量,其参考每个车辆的动态质心以及在碰撞车辆之间的冲击点的脉冲载体,所有这些都是通过牛顿的法律相关的运动与库仑动力学摩擦法,假设各向同性恢复原状。需要用户估计冲击和碰撞平面取向点的IMPC方法,通过牛顿的运动和库仑的动力学摩擦法计算碰撞车辆的碰撞脉冲和Δ-V,是一种可靠且成熟的现有技术。

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