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Numerical modeling of elastic stress fields in layered coatings

机译:层状涂层中弹性应力场的数值模拟

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The boundary element (BEM) approach for contact problems on coated materials is addressed. First, plane strain (cylinder/flat) elastic contact of coating/substrate composites with very low generalised coating thickness t_c~* = t~((c))/a_H, where a_H is the Hertzian contact radius, and t~((c)) is the coating thickness, is considered.~1 Coatings more compliant than their substrates (E~((c))/E~((s)) =041) and the inverse ((E~((c))/E~((s))=2..44) are studied, together with the influence of friction. Major features evidenced by these numerical simulations (Fig. 1) are important stress discontinuities at the coating-substrate interface in all cases and a specific, low thickness effect leading to a stress minimum in the high modulus coatings instead of the stress maximum expected from the finite element method (FEM) literature and from the authors' results for 'thick' coatings.
机译:解决了用于涂层材料接触问题的边界元素(BEM)方法。首先,具有非常低的通用涂层厚度t_c〜* = t〜(((c))/ a_H的涂层/基材复合材料的平面应变(圆柱/平面)弹性接触,其中a_H是赫兹接触半径,而t〜((c ))是被认为是涂层的厚度。〜1涂层比其基材更易顺应(E〜((c))/ E〜((s))= 041)和反面((E〜((c))/ E〜((s))= 2..44)以及摩擦的影响进行了研究,这些数值模拟(图1)证明的主要特征是在所有情况下涂层-基底界面处的重要应力不连续性和特殊的低厚度效应导致高模量涂层的应力最小,而不是有限元方法(FEM)文献和“厚”涂层的作者结果所预期的最大应力。

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