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首页> 外文期刊>Philosophical Magazine, A. Physics of condensed matter, defects and mechanical properties >Indentation of elastically anisotropic half-spaces by cones and parabolae of revolution
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Indentation of elastically anisotropic half-spaces by cones and parabolae of revolution

机译:圆锥和旋转抛物线对弹性各向异性半空间的压痕

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Indentation of ceramic materials with smooth indenters such as parabolae of revolution and spheres can be conducted in the elastic regime to relatively high loads. Ceramic single crystals thus provide excellent calibration media for load- and depth-sensing indentation testing; however, they are generally anisotropic and a complete elastic analysis is cumbersome. This study presents a simplified procedure for the determination of the stiffness of contact for the indentation of an anisotropic half-space by a rigid frictionless parabola of revolution which, to first order, approximates spherical indentation. Using a similar approach, a new procedure is developed for analysing conical indentation of anisotropic elastic media. For both indenter shapes, the contact is found to be elliptical, and equations are determined for the size, shape and orientation of the ellipse and the indentation modulus. [References: 16]
机译:具有弹性压头的陶瓷材料的压痕,例如旋转抛物线和球体,可以在弹性状态下对较高的载荷进行压痕。因此,陶瓷单晶为负载和深度感应压痕测试提供了出色的校准介质。但是,它们通常是各向异性的,并且很难进行完整的弹性分析。这项研究提出了一种简化的程序,该程序用于通过刚性无摩擦旋转抛物线确定各向异性半空间的压痕来确定接触刚度,该抛物线首先近似于球形压痕。使用类似的方法,开发了一种新的程序来分析各向异性弹性介质的锥形压痕。对于两种压头形状,发现接触均为椭圆形,并确定了椭圆的大小,形状和方向以及压痕模量的方程式。 [参考:16]

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