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Simulating the dynamic behavior of Douglas-fir trees under applied loads by the finite element method

机译:用有限元方法模拟花旗松在施加载荷下的动态行为

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The finite element method of structural analysis was used to model the dynamic behavior of three 20-year-old Douglas-fir (Pseudotsuga menziesii (Mirb.) Franco) trees subjected to applied loading. Detailed measurements of stem and branch geometry were made for each tree, enabling the first-order branches of each tree to be represented as individual cantilever beams attached to the stem. Three values for branch modulus of elasticity (E) were assumed: 4, 5 and 6 GPa. For two trees with relatively large crown masses (175 and 250 kg), significantly improved estimates of natural frequency were obtained when the branches were modeled as separate cantilever beams rather than as a series of discrete masses attached to the stem. Closest agreement with the results from field sway tests was found when branch E was 4 GPa. Oscillations of individual branches contributed to the damping of tree oscillations--a phenomenon known as structural damping--with the contribution increasing as branch E decreased. When branch E was 4 GPa, the phase difference between the oscillation of the stem and that of some branches was almost 180 degree . We applied a series of forces separately to the stem and branches of each tree and determined the mechanical transfer function for each loading case. These transfer functions were similar to the theoretical transfer function for a damped harmonic oscillator, but showed a smaller tree response at higher loading frequencies, particularly when branch E was 4 GPa. Branch structural properties, particularly modulus of elasticity, appear to be important in defining overall tree behavior under applied loading.
机译:使用结构分析的有限元方法来模拟三棵20岁的道格拉斯冷杉(Pseudotsuga menziesii(Mirb。)Franco)树木在施加载荷下的动态行为。对每棵树进行了茎和分支几何形状的详细测量,从而使每棵树的一阶分支可以表示为附着在茎上的单个悬臂梁。假设分支弹性模量(E)的三个值:4、5和6 GPa。对于具有相对较大冠质量(175和250 kg)的两棵树,当将树枝建模为单独的悬臂梁而不是建模为附着在茎上的一系列离散质量时,自然频率估计得到了显着改善。当分支E为4 GPa时,发现与现场摇摆测试的结果最接近。各个分支的振荡有助于衰减树的振荡(一种称为结构阻尼的现象),其贡献随着分支E的减小而增加。当分支E为4 GPa时,茎的振动与某些分支的振动之间的相位差几乎为180度。我们分别对每棵树的茎和树枝施加了一系列力,并确定了每种情况下的机械传递函数。这些传递函数与阻尼谐波振荡器的理论传递函数相似,但是在较高的负载频率下显示出较小的树响应,尤其是在分支E为4 GPa时。树枝的结构特性,特别是弹性模量,在定义施加载荷下的整体树木行为方面似乎很重要。

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