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Love and Rayleigh Correction Terms and Pade Approximants

机译:Love和Rayleigh校正项和Pade近似值

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Simplified theories governing behavior of beams and plates keeping the fundamental characteristics of the being modeled objects are proposed and discussed. By simplification, we mean decrease of order of partial differential equations (PDEs) with respect to spatial coordinates. Our approach is used for both discrete and continuous models. An advantage of Pade approximation is addressed. First part of this report deals with approximation of a beam equation by string-like one, and plate equation by membrane-like one. Second part is devoted to the construction of Love-type theory for rods vibrations and Rayleigh-type theory for beams vibrations.
机译:提出并讨论了简化梁和板行为的理论,这些理论保持了建模对象的基本特征。通过简化,我们意指相对于空间坐标,偏微分方程(PDE)的阶数减少。我们的方法可用于离散模型和连续模型。解决了帕德逼近的优点。本报告的第一部分讨论了用弦状方程近似梁方程,并用膜状方程近似板方程。第二部分致力于杆振动的Love型理论和梁振动的Rayleigh型理论的构建。

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