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A Effective Solution Method Based on Bayesian Rule for Prediction of Long-term Tensile Strength of GFRP Bars in Concrete Beams

机译:基于贝叶斯规则的一种有效解决方法,用于预测混凝土梁GFRP棒的长期拉伸强度

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It is necessary to research on the long term structural behavior of GFRP bars in concrete by limited samples. The two models, Arrhenius Equation and Fick's Law were compared to form a long-term durability prediction thinking. Based on the work and ideas of the prior researchers, a detailed derivation of the iterative equation on the Bayesian prediction was conducted. Especially, a new likelihood function was set up to solve the long term behavior prediction of GFRP bars in concrete with less information. Then a new and effective solution method was developed. The residual strength behavior of GFRP bars in concrete beams after seven years' environmental exposure was analyzed. The results showed that the theoretical predictions and experimental data were very close and theoretical prediction model was reasonable.
机译:有必要研究有限样品在混凝土中GFRP棒的长期结构行为。比较了这两种型号,Arrhenius方程和Fick的定律,形成了长期耐久性预测思维。基于先前研究人员的工作和思想,进行了贝叶斯预测迭代方程的详细推导。特别是,建立了一种新的似然函数,以解决具体信息中GFRP棒的长期行为预测。然后开发了一种新的和有效的解决方法。分析了七年后环境暴露后混凝土梁GFRP棒的剩余强度行为。结果表明,理论预测和实验数据非常接近,理论预测模型是合理的。

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