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Simulation method to generate the strength of glulam using correlated random variables

机译:使用相关随机变量产生胶石强度的仿真方法

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Many reports have been shown about the strength design of glulam using simulation method. In the simulation method one of the important problems is how to deal with correlations among strength factors like as modulus of elasticity (MOE), modulus of rapture (MOR), tensile strength (σ_T) and compression strength (σ_C) . For example in case that the MOR criteria of glulam is σ_(ni)/f_(ni) +σ_(bi)/f_(bi)≥1, a correlation between f_(ni) and f_(bi) exists. Here σ_(ni) and σ_(bi) are the axial stress and the bending stress of i-th lamina respectively, f_(ni) and σ_(bi) are also the axial strength and the bending strength of i-th lamina respectively. How can we take this correlation into consideration in the calculation of the strength of glulam? And it is very difficult to measure the correlation coefficients among MOR, σ_T and σ_C. I developed the method by which these problems could be solved. And using random variables generated by this method, strengths of glulam were simulated. They were almost same as experimental values. This result indicated the usefulness of this method.
机译:使用仿真方法显示了许多报告的胶石强度设计。在模拟方法中,重要问题之一是如何处理强度因子之间的相关性,如作为弹性模量(MOE),Rapture(Mor),拉伸强度(σ_t)和压缩强度(σ_c)的模量。例如,在Glulam的MOR标准是σ_(ni)/ f_(ni)+σ_(bi)/ f_(bi)≥1,存在f_(ni)和f_(bi)之间的相关性。这里Σ_(ni)和σ_(bi)分别是第一晶片的轴向应力和弯曲应力,F_(ni)和σ_(bi)也分别是第一晶片的轴向强度和弯曲强度。我们如何考虑到Glulam的强度考虑这种相关性?并且很难测量Mor,Σ_t和σ_c之间的相关系数。我开发了这些问题可以解决这些问题的方法。并使用该方法产生的随机变量,模拟了Glulam的强度。它们几乎与实验值相同。该结果表明了这种方法的有用性。

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