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The B.E.M. in plane elastic bodies with cracks and/or boundaries of fractal geometry

机译:公元前在具有裂纹和/或分形几何边界的平面弹性体内

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The scope of the present paper is to present a method which examines the influence of the fractal geometry on the stress and strain fields in cracked plane elastic bodies through a B.E. scheme combined with an iterative approximation procedure. The method proposed here is based on the description of the fractal as the attractor of a deterministic or a random iterated function system. It is an iterative method which approximates the fractal boundary by classical C~1-curves in order to avoid additional singularities. The method proposed may be seen as an extension of the classical B.I.E.M. to the case of bodies having cracks and/or boundaries of fractal geometry.
机译:本文的范围是提出一种方法,该方法通过B.E.方法检查分形几何形状对裂纹平面弹性体中应力场和应变场的影响。方案与迭代近似程序相结合。此处提出的方法基于将分形描述为确定性或随机迭代函数系统的吸引子。这是一种通过经典C〜1曲线逼近分形边界的迭代方法,以避免产生额外的奇点。提出的方法可以看作是经典B.I.E.M.的扩展。对于具有裂纹和/或分形几何边界的物体。

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