Eigenvalue method is one of the fundamental Methods: That solve polynomial system.
特征值方法是求解多项式方程组的基本方法之一.
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Under distribution , each eigenvalue can be described by its mean and variance.
正态假定下的均值、方差可用来描述这种分布特性.
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Firstly, a perturbation and spaced eigenvalue problems of vibrating string is presented.
首先讨论了弦振动的孤立、相近特征值摄动问题.
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Then stability of the system depends on the corresponding second-order eigenvalue problem.
而对于复杂转子 - 可倾瓦轴承系统,采用广义反迭代方法求解其二次特征值问题.
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Afterwards, the inverse quadratic eigenvalue problems in damped vibration system are studied.
再次, 研究了阻尼振动系统中的二次特征值反问题.
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An inverse eigenvalue produce for damage detection of rods is established.
最后,研究了振动杆结构探伤的特征值反问题.
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An inverse eigenvalue problem for damped gyroscopic systems is considered.
本文考虑一类阻尼陀螺系统特征值反问题.
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Some applications of this method in the eigenvalue problems are demon-strated.
举例说明了这方法在本征值问题中的应用.
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It is shown that the eigenvalue distribution is a function of these multipath parameters.
结果表明,特徵值分布是这些多径参数的函数.
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最后给出多面体的广义欧拉特征值、广义Gauss-Bonnet定理及广义欧拉公式.这些理论和方法,共同构成实体模型边界表示的拓扑与几何一致性检验的有效工具。
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首次将弹性阻尼耦合轮对应用到客车系统中,并采用特征值法对该系统横向稳定性进行了分析。
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含时阻尼谐振子的量子不变量算符及其本征值和本征函数
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Perturbation Problem of Eigenvalue of a Graph to Adding and Deleting an Elge(ⅱ)
加边与去边图的特征值的扰动问题(Ⅱ)
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