Application of Random Number in Driving Cycle Model
-
摘要: 为了研究车辆速度微小瞬变和不确定性对行驶工况构建模型的影响,将汽车行驶状况看作随时间变化 的马尔科夫过程.利用最大似然估计法,按照怠速、加速、减速和匀速将实验数据分类,构成模型事件集,并把具 有相似平均速度的模型事件组合在一起,构成6个不同的状态,计算出各个状态之间的转移概率.在此基础上, 构造满足状态转移概率分布的随机数,以此扩展行驶工况的长度.分析合肥市行驶工况实验数据表明:典型行驶 工况的行驶特征参数与实验数据的平均相对误差为7.81%,比传统方法降低了14.72%.Abstract: Vehicle driving states that vary with time were taken as a Markov process to reduce the influences of uncertainty and small variations in driving speed on the driving cycle model. Collected data were classified into model events of idling, acceleration, deceleration, and constant velocity using maximum likelihood estimation. The model events with similar average speeds were categorized into six states, and their transition probabilities were calculated. Pseudo-random numbers satisfying distribution of the state transition probabilities were generated to extend the length of driving cycle. The application of the driving cycle model to the roads in Hefei (a city in China) shows that the average error in obtained typical driving cycles was 7.81% compared with the experimental data in terms of main driving characteristic parameters of a typical driving cycle,decreasing by 14.72% compared with that by principal component analysis.
-
Key words:
- Markov process /
- random number /
- driving cycle /
- state transition matrix
点击查看大图
计量
- 文章访问数: 1180
- HTML全文浏览量: 62
- PDF下载量: 635
- 被引次数: 0