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Asymptotics of the Spectra of One-Dimensional Natural Vibrations in Media Consisting of Solid and Fluid Layers

机译:由固体和流体层组成的培养基一维自然振动光谱的渐近学

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摘要

The spectra of one-dimensional natural vibrations of two-phase layered media with a periodic structure are studied. The first phase is an isotropic (elastic or viscoelastic) material, while the second phase is a viscous compressible or incompressible fluid. It is established that the points of the spectrum mentioned above are the roots of transcendental equations the number of which is equal to the number of periods contained in the given sample of the layered medium. The set of initial approximations for the numerical solution of these equations for multilayered media is described.
机译:研究了具有周期性结构的双相分层介质的一维自然振动的光谱。 第一相是各向同性(弹性或粘弹性)材料,而第二相是粘性可压缩或不可压缩的流体。 建立上述光谱点是外静态方程的根部,其数量等于层状介质的给定样品中所含的周期数。 描述了用于多层介质的这些方程式的数值解的初始近似的集合。

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