日本機械学会論文集
Online ISSN : 2187-9761
ISSN-L : 2187-9761
材料力学,機械材料,材料加工
面内荷重下での円形介在物内に別種の偏心円形介在物が存在する弾性体の応力解析
宮川 睦巳鈴木 拓雄田宮 高信佐々木 徹
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2015 年 81 巻 826 号 p. 14-00425

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This paper presents the theoretical solution of a two-dimensional isotropic elastic medium (matrix) with eccentric two circular inclusions (ring model) under the in-plane problems. Inner inclusion is perfectly bonded to the outer inclusion. These inclusions have different elastic moduli, radii and central points. The matrix is infinite extent and subjected to arbitrary in-plane loading, for example, uniform stresses at infinity, as well as a concentrated force at an arbitrary point. These inclusion problems have many applications in discriplines such as engneering. The purpose of the present study is to apply the reflection principle and produces a general solution. Using these solutions, several numerical examples are presented graphically.

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