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A Finite Element Algorithm for the Prediction of Steady-State Temperatures of Rolling Tires

机译:滚动轮胎稳态温度预测的有限元算法

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摘要

A review of the literature on the numerical techniques used for the determination of tire temperatures shows that many attempts have been made to simulate tire temperatures with axisymmetric geometry through a simple decoupled representation of the total thermomechanical behavior. The deformation models used in these studies are primarily statically loaded tires with centrifugal forces to simulate tire-rolling behavior at different speeds, These techniques are usually limited to axisymmetric tires, which make the models applicable to only smooth or circumferential grooved tires. In this study, a finite element (FE) algorithm is developed using Petrov-Galerkin Eulerian technique in cylindrical coordinates. An objective of this approach is to provide a technique that is more appropriate for extension to nonaxisymmetric tires with tread patterns. The developed algorithm has been implemented for the prediction of three-dimensional operating temperatures for axisymmetric tires through a simple decoupled procedure. An iterative procedure is used to determine that the equilibrium temperatures, as loss modulus properties, are functions of strain and temperature. The experimental techniques required to determine tire operating temperatures are fairly involved and highly sophisticated. Therefore, the computation results of the developed algorithm for a smooth treaded tire are compared with the results obtained from a standard FE solver.
机译:对用于确定轮胎温度的数值技术的文献的回顾表明,已经进行了许多尝试,以简单的整体热力学行为的解耦表示来模拟具有轴对称几何形状的轮胎温度。在这些研究中使用的变形模型主要是具有离心力的静态加载轮胎,以模拟不同速度下的轮胎滚动行为。这些技术通常仅限于轴对称轮胎,这使得该模型仅适用于光滑或周向沟槽轮胎。在这项研究中,使用Petrov-Galerkin欧拉技术在圆柱坐标系中开发了有限元(FE)算法。该方法的目的是提供一种更适合于延伸至具有胎面花纹的非轴对称轮胎的技术。已开发出的算法已通过简单的解耦程序用于预测轴对称轮胎的三维工作温度。使用迭代过程来确定平衡温度(作为损耗模量属性)是应变和温度的函数。确定轮胎工作温度所需的实验技术相当复杂并且非常复杂。因此,将开发的用于平滑胎面轮胎的算法的计算结果与从标准有限元求解器获得的结果进行比较。

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