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Analytical Constructions of Eigensolutions for Isotropic Conical Bodies and Their Applications for Estimating Stress Singularity

机译:各向同性圆锥体本征溶液的解析结构及其在应力奇异性估计中的应用

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摘要

One of the important results of the classical theory of elasticity is the possibility of existence of singular solutions, substantiation of the occurrence of which is given in [1]. A reasonably complete review of the works related to the construction and analysis of singular solutions in two-dimensional problems of the theory of elasticity is given in [2, 3]. It is necessary to note that, in these reviews, there are none of the numerous works of Russian mechanics researchers. For three-dimensional problems, it is possible to single out two classes of regions: the edge of a spatial wedge and the apex of a polyhedral wedge or cone. Interest in the former problems was exhausted by the results of a number of works including [4].
机译:经典弹性理论的重要结果之一是存在奇异解的可能性,在[1]中给出了对奇异解的证实。在[2,3]中对与二维理论中的奇异解的构造和分析有关的工作进行了合理完整的综述。需要注意的是,在这些评论中,没有任何俄国力学研究人员的著作。对于三维问题,可以选择两类区域:空间楔的边缘和多面体楔或圆锥的顶点。包括[4]在内的许多作品的结果使对前一个问题的兴趣耗尽了。

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