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Study on the Time Series of Traffic Flow Based on Algorithm Complexity Measure and Approximate Entropy

机译:基于算法复杂度测量和近似熵的交通流量序列的时间序列研究

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摘要

In order to quantitatively analyze the complexity of traffic flow system, algorithm complexity and approximate entropy are introduced, algorithm complexity of speed time series is used to estimate the ratio of the system’s cyclical component, and a plurality of divided intervalsare selected to improve the estimation ability of algorithm complexity in the reconstruction of sequence. In the calculation of approximate entropy, speed variation sequence obtained from speed sequence is used to remove the trend, and then approximate entropy of speed variation sequence isapplied to estimate system’s complexity in the changes of structure. Calculation of the actual data sequences of traffic flow shows that algorithmic complexity can be obtained when the sequence length is over 800, and approximate entropy can be obtained when the sequence length is over500; algorithm complexity and approximate entropy of traffic flow are low at a synchronizing state, increase at congested status and are the maximum at a free state. Therefore, different algorithm complexity and approximate entropy correspond to the traffic flow under different conditions,algorithm complexity can be used to analyze relatively longer traffic flow sequence, and approximate entropy can be applied to analyze relatively shorter traffic flow sequence.
机译:为了定量分析交通流量系统的复杂性,介绍了算法复杂性和近似熵,速度序列的算法复杂性用于估计系统的循环分量的比率,以及选择的多个分割间隔,以提高估计能力。算法复杂性在序列的重建中。在近似熵的计算中,从速度序列获得的速度变化序列用于去除趋势,然后近似乘以速度变化序列的熵,以估计结构变化的系统的复杂性。交通流量实际数据序列的计算表明,当序列长度超过800时,可以获得算法复杂性,并且当序列长度超过500时,可以获得近似熵;算法复杂性和交通流量的近似熵在同步状态下较低,以拥挤状态增加,并且在自由状态下最大值。因此,不同的算法复杂性和近似熵对应于不同条件下的业务流量,可以使用算法复杂性来分析相对较长的业务流序列,并且可以应用近似熵以分析相对较短的业务流序列。

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