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首页> 外文期刊>Acta Mathematicae Applicatae Sinica >ON THE FUNDAMENTAL PROBLEM FOR AN INFINITE ELASTIC PLANE BONDED BY DIFFERENT ANISOTROPIC MATERIALS WITH CRACKS
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ON THE FUNDAMENTAL PROBLEM FOR AN INFINITE ELASTIC PLANE BONDED BY DIFFERENT ANISOTROPIC MATERIALS WITH CRACKS

机译:裂纹的各向异性材料结合的无限弹性平面的基本问题

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摘要

In this paper, the first fundamental problem for an infinite elastic plane bonded by different anisotropic materials with cracks of arbitrary shape is discussed. The problem is reduced to a certain system of singular integral equations with several undetermined constants, which is proved to be uniquely solvable when these constants are suitably and uniquely chosen.
机译:在本文中,讨论了由具有不同形状的裂纹的不同各向异性材料粘结的无限弹性平面的第一个基本问题。该问题被简化为具有几个不确定的常数的奇异积分方程组,当这些常数被适当地和唯一地选择时,被证明是唯一可解的。

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