Bridge-ballastless track structure extreme temperature prediction method and system
A ballastless track and extreme temperature technology, applied in special data processing applications, instruments, electrical digital data processing, etc., can solve the problems of inaccuracy, large amount of calculation, etc., achieve high accuracy, simple calculation process, and easy access Effect
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Embodiment 1
[0033] The embodiment of the present invention first discloses a bridge-ballastless track structure limit temperature prediction method, such as figure 1 shown, including the following steps:
[0034] Step S1, forming a statistical sample through the measured temperature data of the bridge-ballastless track structure.
[0035] In this step, the temperature data can come from actual measurement data or existing meteorological data, which is easy to obtain, simple and practical. Among them, since the structural temperature change is mainly affected by natural factors, its distribution is closer to the normal distribution, but due to the complex and changeable influencing factors, its real distribution is often difficult to determine, so the virtual distribution constructed by the normal distribution is the most suitable for the sample actual situation. The temperature probability statistics are generally divided into two methods: the fitted distribution method and the method o...
Embodiment 2
[0105] Corresponding to the above method embodiments, this embodiment discloses a bridge-ballastless track structure limit temperature prediction system, including:
[0106] The first module is used to form a statistical sample through the measured temperature data of the bridge-ballastless track structure;
[0107] The second module is used to calculate the first to fourth moments of statistical samples, and obtain the statistical feature value of the sample as the sample mean μ G , standard deviation σ G , skewness α 3G with kurtosis α 4G ; and calculate the characteristic point u of the standard normal distribution mean and the first three standard deviations around the mean 0 , u 1± , u 2± , u 3± , and the probability density value P of the corresponding feature point 0 ,P 1+ ,P 1- ,P 2+ ,P 2- ,P 3+ ,P 3- ;
[0108] The third module is used to construct virtual distribution through Fleishman polynomial normal transformation: T(X)=Φ(U)=a 1 +a 2 U+a 3 u 2 +...
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