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A novel absolute nodal coordinate formulation thin plate tire model with fractional derivative viscosity and surface integral-based contact algorithm

机译:具有分数导数粘度和基于表面积分的接触算法的新型绝对节点坐标配方薄板轮胎模型

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摘要

A new absolute nodal coordinate formulation thin plate tire model, which includes the damping property of the rubber and an efficient tire-road contact algorithm is given. The fractional derivative viscosity constitutive model is proposed in this paper based on the complete form of the absolute nodal coordinate formulation thin plate element, which is created to describe the stress-free initially curved configuration of the tire. A new contact algorithm based on the integration of the contact pressure within the contact patch is developed. By solving the simultaneous equations of the tire geometry and road profile, the dimensionless coordinates for the boundary points of contact patch could be obtained directly. A self-adaptable Gauss integration strategy is introduced to perform the integration of the contact pressure within the varying region, so the integration could reach high precision by few integration points. The calculation of contact force is determined based on penalty method and smoothed Coulomb friction model. The application of fractional derivative viscosity on the absolute nodal coordinate formulation thin plate element is demonstrated by numerical results. A pressurized Golf tire model is given to show the feasibility of the proposed tire-ground contact algorithm.
机译:给出了一种新的绝对节点坐标公式化的薄板轮胎模型,该模型包含了橡胶的阻尼特性,并给出了一种有效的轮胎-地面接触算法。本文基于绝对节点坐标公式薄板单元的完整形式,提出了分数导数粘度本构模型,以描述轮胎的无应力初始弯曲构型。基于接触贴片内的接触压力积分,开发了一种新的接触算法。通过求解轮胎几何形状和道路轮廓的联立方程,可以直接获得接触斑边界点的无量纲坐标。引入了自适应高斯积分策略来对变化区域内的接触压力进行积分,因此积分可以通过很少的积分点达到高精度。接触力的计算基于惩罚方法和平滑的库仑摩擦模型。数值结果证明了分数导数粘度在绝对节点坐标配方薄板单元上的应用。给出了加压的高尔夫轮胎模型,以证明所提出的轮胎-地面接触算法的可行性。

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