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An efficient method of solving for the eigenvalues in a dynamic transfer matrix analysis of beams, shafts and rotors

机译:在梁,轴和转子的动态传递矩阵分析中求解特征值的有效方法

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The eigenvalues in a dynamic transfer matrix analysis have usually been obtained by trial-and-error searching for values which set a characteristic determinant to zero. Such a procedure requires an initial value, a step size, and a range over which the eigenvalues are sought. To be sure that an eigenvalue has not been missed by the search, it may be necessary to find all eigenvalues. To do so may require new starting values, search increments, and ranges. The authors develop an efficient procedure for finding the eigenvalues in a dynamic transfer matrix analysis. All eigenvalues are obtained simultaneously by the convergence of a matrix equation. The convergence does not depend upon the initial eigenvalue estimates, which may be arbitrary, and the need for search increments and range estimates is eliminated.
机译:动态传递矩阵分析中的特征值通常是通过反复试验搜索将特征行列式设置为零的值而获得的。这样的过程需要初始值,步长和寻找特征值的范围。为确保搜索未遗漏特征值,可能有必要找到所有特征值。这样做可能需要新的起始值,搜索增量和范围。作者开发了一种在动态传递矩阵分析中寻找特征值的有效程序。通过矩阵方程的收敛同时获得所有特征值。收敛不依赖于初始特征值估计,初始特征值估计可以是任意的,并且消除了对搜索增量和范围估计的需要。

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