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Characterisation of the Material and Mechanical Properties of Atomic Force Microscope Cantilevers with a Plan-View Trapezoidal Geometry

机译:具有平面图梯形几何的原子力显微镜悬臂的材料和力学性能的表征

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摘要

Cantilever devices have found applications in numerous scientific fields and instruments, including the atomic force microscope (AFM), and as sensors to detect a wide range of chemical and biological species. The mechanical properties, in particular, the spring constant of these devices is crucial when quantifying adhesive forces, material properties of surfaces, and in determining deposited mass for sensing applications. A key component in the spring constant of a cantilever is the plan-view shape. In recent years, the trapezoidal plan-view shape has become available since it offers certain advantages to fast-scanning AFM and can improve sensor performance in fluid environments. Euler beam equations relating cantilever stiffness to the cantilever dimensions and Young’s modulus have been proven useful and are used extensively to model cantilever mechanical behaviour and calibrate the spring constant. In this work, we derive a simple correction factor to the Euler beam equation for a beam-shaped cantilever that is applicable to any cantilever with a trapezoidal plan-view shape. This correction factor is based upon previous analytical work and simplifies the application of the previous researchers formula. A correction factor to the spring constant of an AFM cantilever is also required to calculate the torque produced by the tip when it contacts the sample surface, which is also dependent on the plan-view shape. In this work, we also derive a simple expression for the torque for triangular plan-view shaped cantilevers and show that for the current generation of trapezoidal plan-view shaped AFM cantilevers, this will be a good approximation. We shall apply both these correction factors to determine Young’s modulus for a range of trapezoidal-shaped AFM cantilevers, which are specially designed for fast-scanning. These types of AFM probes are much smaller in size when compared to standard AFM probes. In the process of analysing the mechanical properties of these cantilevers, important insights are also gained into their spring constant calibration and dimensional factors that contribute to the variability in their spring constant.
机译:悬臂设备在许多科学领域和仪器中发现了应用,包括原子力显微镜(AFM),以及检测各种化学和生物物种的传感器。特别地,这些装置的弹簧常数在定量粘合力,表面的材料特性以及确定沉积物料中时,这些装置的弹簧常数是至关重要的。悬臂的弹簧常数中的关键部件是平面图形状。近年来,梯形平面图形状可供使用,因为它为快速扫描AFM提供了某些优点,可以提高流体环境中的传感器性能。已经证明了将悬臂刚度与悬臂尺寸的欧拉光束方程已经证明是有用的,并且可以广泛用于模拟悬臂机械行为并校准弹簧常数。在这项工作中,我们推导出一种简单的校正因子,用于横梁悬臂的欧拉光束方程,其适用于具有梯形平面图形状的任何悬臂。该校正因子基于先前的分析工作并简化了先前研究人员公式的应用。还需要对AFM悬臂的弹簧常数的校正因子来计算在尖端与样品表面接触时产生的扭矩,这也取决于平面图形状。在这项工作中,我们还导出了三角形平面图悬臂的扭矩的简单表达,并表明对于目前的梯形平面型AFM悬臂器,这将是一个很好的近似。我们将适用这些校正因子来确定一系列梯形脚臂悬臂的杨氏模量,专门设计用于快速扫描。与标准AFM探针相比,这些类型的AFM探针的尺寸要小得多。在分析这些悬臂的机械性能的过程中,重要的见解也获得了它们的弹簧恒定校准和尺寸因子,这有助于它们弹簧常数的变异性。

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