A Probabilistic Prediction Method of Reinforcement Corrosion Rate in Concrete
A steel bar corrosion and probability prediction technology, applied in complex mathematical operations, design optimization/simulation, calculation, etc., can solve problems such as the inability to consider the influence of ambient temperature steel bar corrosion rate and the inability to describe the probability distribution characteristics of concrete steel bar corrosion rate
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Embodiment 1
[0040] This example is to utilize the present invention to determine the probability prediction value of steel bar corrosion rate in concrete, and carry out the specific example of comparative analysis with the calculated value of traditional deterministic empirical prediction model and the measured value of steel bar corrosion rate, comprise the following steps:
[0041] (1) Generate random sample points of probability model parameters:
[0042] Determining the probabilistic model parameters θ i (i=1,2,…,6) probability distribution type, mean, standard deviation and correlation coefficient, as shown in Table 1:
[0043] Table 1θ i (i=1,2,...,6) probability distribution type, mean standard deviation and correlation coefficient
[0044]
[0045] According to the probability model parameters θ in Table 1 i (i=1,2,…,6) probability distribution type, mean, standard deviation and correlation coefficient, use Monte Carlo method for random sampling, each probability model p...
Embodiment 2
[0057] This example is a concrete example of determining a probabilistic predictor of the corrosion rate of reinforcement in concrete and involves the following steps:
[0058] (1) Generate random sample points of probability model parameters:
[0059] Determining the probabilistic model parameters θ i (i=1,2,…,6) probability distribution type, mean, standard deviation and correlation coefficient, as shown in Table 1. According to the probability model parameters θ in Table 1 i (i=1,2,…,6) probability distribution type, mean, standard deviation and correlation coefficient, use Monte Carlo method for random sampling, each probability model parameter θ i (i=1,2,...,)6 generate n random sample points θ ij (i=1,2,...,6; j=1,2,...,n). The number of samples in this example is selected as n=10000. Probabilistic model parameter θ 1 , θ 2 , θ 3 , θ 4 , θ 5 , θ 6 The respective 10,000 random sample points are as follows Figure 1 to Figure 6 shown; using the probability mode...
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