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Large Deformation of Beam Columns - a Closed Form Solution and Design Guide for Vertical Buckling Probe Needles

机译:梁柱的大变形 - 垂直屈曲探针针的封闭式溶液和设计指南

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Higher pin count and reduced pitch along with increased wafer size set new demands to fine pitch wafer probe technology. Vertical buckling probe needles are one of the available concepts. The required elasticity for contacting the pad is achieved by buckling of the needles. The buckling mode guarantees a consistent contact pressure over a large range of overtravel and thus allows for an optimal tolerance even under changing planarity conditions of the wafer. However, the dimensioning of a buckling needle for specified contact forces seems impossible for designers. Therefore, the authors present closed form solutions for large deformation of buckling beam columns. It is an extension of the Euler buckling cases known from textbooks and goes back to a publication of Thimoshenko regarding the first Euler case. This solution will now be discussed and extended to the fourth Euler case. Its applications will be demonstrated for a vertical buckling probe needle with one end built in and the other end guided by a guide plate. A closed form solution of the force-deflection characteristic will be presented and compared with geometrical nonlinear finite element analysis.
机译:较高的销钉数和减少间距以及增加的晶片尺寸为细间距晶片探头技术设置了新的需求。垂直屈曲探针针是可用的概念之一。通过屈曲针来实现用于接触垫的所需弹性。屈曲模式可保证在大范围的超广域范围内的一致接触压力,因此即使在晶片的平面条件下也允许最佳的耐受性。然而,对于指定接触力的屈曲针的尺寸似乎是不可能的。因此,作者呈现封闭的形式解决方案,用于屈曲梁柱的大变形。它是教科书中已知的欧拉屈曲案例的延伸,并返回关于第一个欧拉案例的ThiMoshenko的出版物。现在将讨论并扩展到第四欧拉案件的解决方案。它的应用将用于垂直屈曲探针针,其中一端内置,另一端由引导板引导。将呈现力偏转特性的封闭形式的溶液,并与几何非线性有限元分析进行比较。

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