首页> 外文期刊>Proceedings of the National Academy of Sciences, India, Section A. Physical Sciences >Transient Vibrations of a Half-Space Under a Massive Line Loading
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Transient Vibrations of a Half-Space Under a Massive Line Loading

机译:楼梯下的瞬态振动大行加载

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abstract_textpDynamic response of a half-space subjected to loads is of considerable practical interest for engineers and scientists. Recent investigations demonstrated that the inertial influences of moving loads are of importance in some cases. Although there are several works on moving inertial loads (masses), very few works were performed on the interaction of a half-space and a stationary inertial foundation on its surface. In this study, a new analytical-numerical method has been used to investigate the vertical interaction between a massive strip foundation and a homogenous, isotropic elastic half-space. Navier's equations of motion were transformed to a system of wave-type partial differential equations using the Helmholtz resolution. The interactive tractions between the strip foundation and the half-space were imposed to the problem as boundary conditions. A concurrent two-sided and one-sided Laplace integral transform was used for the wave type partial differential equations subjected to the specific boundary conditions and eventually the solution in transformed form was obtained. In order to inverse the transformed solution, the Cagniard-De Hoop method accompanying a numerical procedure was implemented. Final results revealed the influence of the inertia of the massive strip foundation on the dynamic response of the half-space./p/abstract_text
机译:& abstract_text & p动态响应一个楼梯进行加载的相当大的工程师和实际利益科学家。移动负载的惯性的影响在某些情况下的重要性。几个工作移动惯性负载(质量),很少进行交互工作半空格和静止的惯性基金会在其表面。analytical-numerical方法已被用于研究垂直之间的交互巨大的条形地基和同质,各向同性弹性半空间内。运动的转换系统波型偏微分方程亥姆赫兹决议。条形地基和之间的牵引半空间内实施的问题边界条件。单边拉普拉斯积分变换用于波型偏微分方程受到特定的边界条件最终改变了形式的解决方案获得的。解决方案,Cagniard-De箍的方法伴随一个数值程序实现的。惯性的大规模的条形基础的动态响应半空格。;/ p & / abstract_text

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