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Symmetry group classification for one-dimensional elastodynamics problems in nonlocal elasticity

机译:非局部弹性一维弹性动力学问题的对称群分类

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摘要

The symmetry groups of one-dimensional elastodynamics problem of nonlocal elasticity are investigated and we get a classification for the problem. The determining equations of the system of Fredholm. integro-differential equations corresponding to one-dimensional nonlocal elasticity equation are found and solved. We get the differential equations that include the kernel function and the independent term. The symmetry groups are determined using these functions. We compare the results of one-dimensional nonlocal elasticity with the results of the Voltera integro-differential equation corresponding to one-dimensional visco-elasticity equation in the conclusion section of the manuscript. (C) 2003 Elsevier Ltd. All rights reserved. [References: 15]
机译:研究了非局部弹性一维弹性动力学问题的对称群,并对其进行了分类。 Fredholm系统的确定方程。找到并求解与一维非局部弹性方程相对应的积分微分方程。我们得到的微分方程包括核函数和独立项。使用这些功能确定对称组。我们将一维非局部弹性的结果与对应于一维粘弹性方程的Voltera积分-微分方程的结果进行比较。 (C)2003 Elsevier Ltd.保留所有权利。 [参考:15]

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