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Normal Spring Constants Of Cantilever Plates For Different Load Distributions And Static Deflection With Applications To Atomic Force Microscopy

机译:悬臂板在不同载荷分布和静态挠度下的正常弹簧常数及其在原子力显微镜中的应用

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摘要

The normal spring constant describes how a cantilever plate deflects under an applied load. The application of microcantilevers in atomic force microscopy (AFM) and in other technologies employing such cantilevers as probes has sparked a significant interest in the knowledge and the determination of their spring constants. Common to most applications involving microcantilevers is the measurement of the deflection at their free end. In AFM a tip attached close to the end probes the forces on the cantilever and therefore the spring constant of a cantilever point-loaded at its free end is of high interest. In case the whole cantilever is used as a sensor, the deflection measured at the end depends on the load distribution over the entire surface area and other spring constant values are relevant. In this article, we derive analytical expressions for the normal spring constants of rectangular, triangular, picket, and V-shaped cantilevers under different load distributions. The expressions derived are for end-loaded, homogeneously loaded, and uniformly varying loaded cantilevers. From the analytical expressions the spring constants can be determined and converted into each other rendering the need to recalibrate unnecessary if the load distribution is changed.
机译:正常弹簧常数描述了悬臂板在施加的载荷下如何偏转。微悬臂梁在原子力显微镜(AFM)以及采用这种悬臂梁作为探针的其他技术中的应用引起了人们对其知识和弹簧常数的确定的极大兴趣。对于大多数涉及微悬臂梁的应用,常见的是测量其自由端的挠度。在AFM中,靠近末端的尖端可探测作用在悬臂上的力,因此,在其自由端点加载的悬臂的弹簧常数非常重要。如果将整个悬臂用作传感器,则最终测得的挠度取决于整个表面积上的载荷分布,其他弹簧常数值也很重要。在本文中,我们导出了矩形,三角形,尖形和V形悬臂在不同载荷分布下的正常弹簧常数的解析表达式。导出的表达式适用于端载荷,均载荷和均匀变化载荷的悬臂。根据解析表达式,可以确定弹簧常数,并将其相互转换,从而在改变载荷分布的情况下无需重新校准。

著录项

  • 来源
    《Journal of Applied Physics》 |2008年第8期|900-904|共5页
  • 作者

    Georg Haehner;

  • 作者单位
  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
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