Amrina Rasyada Zubir, Khisbullah Hudha, Zulkiffli Abd Kadir, Noor Hafizah Amer
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引用次数: 0
摘要
车辆碰撞系统的有效性取决于它能否很好地模拟真实车辆在碰撞场景中的行为,并准确识别模型参数(包括质量、弹簧和阻尼器)的正确工作极限。因此,本研究探索了模拟车辆前皱区来代表真实碰撞场景的行为。使用Kamal方法的建模过程用于开发精确的车辆碰撞模型,以分析碰撞对车辆和乘客的影响。在本研究中,重新设计了一个复杂的质量-弹簧-阻尼系统,代表了一辆实际汽车的前皱区,以修改现有的汽车碰撞模型。在仿真模型代码中执行重力搜索算法(GSA),得到阻尼系数c和弹簧常数k的优化值。仿真结果表明,皱缩区变形响应和车身减速响应与实验结果吻合,表明模型的准确性。此外,本文还研究了GSA参数(agent number of agent, N)、beta参数(beta parameter, β)和重力常数(gravity constant, G)的变化对最小化模型响应与碰撞试验数据之间的均方根误差(root mean square error, RMSE)来提高模型精度的影响。本研究选择的最佳GSA参数为N = 50, β = 0.3, G = 20, RMSE最低分别为22.3874,22.26664,23.86638。
Enhanced Modeling of Crumple Zone in Vehicle Crash Simulation Using Modified Kamal Model Optimized with Gravitational Search Algorithm
The effectiveness of a vehicle crash system depends on how well it can simulate the behavior of a real vehicle in a crash scenario and accurately identifies the correct working limits of the model parameters, including mass, spring, and damper. Therefore, this study explores the modelling vehicle front crumple zone to represent the behaviors of real crash scenario. The modelling process using Kamal approach is used to develop a precise vehicle crash model for analyzing the impact of a collision on both the vehicle and its passengers. In this study, a complex mass-spring-damper system representing the front crumple zone of an actual car is re-designed to modify the existing vehicle crash model. The gravitational search algorithm (GSA) is implemented in the simulation model's code to obtain optimized values of damping coefficient (c) and spring constant (k). The simulation results show that the deformation response of crumple zone and the deceleration response of vehicle body match the experimental results, indicating the model's accuracy. Additionally, this study investigates the effects of varying the GSA parameters' number of agents (N), the beta parameter (β), and the gravitational constant (G) to improve the model's accuracy by minimizing the root mean square error (RMSE) between model response and crash test data. The optimal GSA parameter chosen in this study were N = 50, β = 0.3, and G = 20 with the lowest RMSE of 22.3874, 22.26664, and 23.86638 respectively.