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Micropolar elastic fields due to a circular cylindrical inclusion

机译:圆柱形夹杂物引起的微极弹性场

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As a fundamental element of a systematic study on micromechanics of micropolar media with defects, this paper is concerned with a micropolar inclusion problem for the typical case of an infinitely long circular cylindrical inclusion. The micropolar Eshelby tensors, as previously defined by Cheng and He [Int. J. Engng Sci., 1995, 33, 389] are obtained in an exact closed form for the problem. It is observed that the micropolar Eshelby tensors are size-dependent both for the inside and for the outside of the circular cylinder. As a limit, where classical elasticity is degenerated from micropolar elasticity, the classical Eshelby tensor is recovered as a special case of the micropolar Eshelby tensors. The Colonnetti's theorem in classical elasticity is extended to micropolar elasticity and the elastic strain energy caused by a circular cylindrical inclusion is presented.
机译:作为对具有缺陷的微极性介质的微力学进行系统研究的基础,本文涉及无限长圆形圆柱形夹杂物的典型情况下的微极性夹杂物问题。微极性Eshelby张量,如先前由Cheng和He [Int。 [J. Engng Sci。,1995,33,389]是针对该问题的精确封闭形式。观察到,微极性埃舍尔比张量对于圆柱体的内部和外部均取决于尺寸。作为极限,在经典弹性从微极性弹性退化的情况下,经典埃舍尔比张量被恢复为微极性埃舍尔比张量的特殊情况。经典弹性的科洛涅蒂定理扩展到微极性弹性,并给出了由圆柱形夹杂物引起的弹性应变能。

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