vault backup: 2025-08-28 08:10:14

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aGYZ 2025-08-28 08:10:14 +08:00
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commit 948d035083

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@ -173,6 +173,7 @@ $$
\mathbf{r}_{1,b,n} = \sum_{p=0}^{P+3}\left(\mathbf{r}_{o,b,n,p} + x\,\mathbf{r}_{x,b,n,p} + y\,\mathbf{r}_{y,b,n,p}\right)\zeta^{p}
$$
This brilliant step separates the position vector into parts that depend only on the nodal DOFs and the lengthwise coordinate $\zeta$ (the $\mathbf{r}_{o,x,y}$ vectors), and parts that depend on the cross-section coordinates ($x, y$). This is the key that unlocks the integration in the next stage.
最终目标是找到叶片中任何质点的位置矢量 $\mathbf{r}$,因为所有惯性力都由此导出(参见式 1.8)。
**1.1. 宏观视角:子结构位置(式 1.12**