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The applications of statistical quantification techniques in nanomechanics and nanoelectronics

机译:统计量化技术在纳米力学和纳米电子学中的应用

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Although nanoscience and nanotechnology have been developing for approximately two decades and have achieved numerous breakthroughs, the experimental results from nanomaterials with a higher noise level and poorer repeatability than those from bulk materials still remain as a practical issue, and challenge many techniques of quantification of nanomaterials. This work proposes a physical-statistical modeling approach and a global fitting statistical method to use all the available discrete data or quasi-continuous curves to quantify a few targeted physical parameters, which can provide more accurate, efficient and reliable parameter estimates, and give reasonable physical explanations. In the resonance method for measuring the elastic modulus of ZnO nanowires (Zhou et al 2006 Solid State Commun. 139 222-6), our statistical technique gives E = 128.33 GPa instead of the original E = 108 GPa, and unveils a negative bias adjustment f0. The causes are suggested by the systematic bias in measuring the length of the nanowires. In the electronic measurement of the resistivity of a Mo nanowire (Zach et al 2000 Science 290 2120-3), the proposed new method automatically identified the importance of accounting for the Ohmic contact resistance in the model of the Ohmic behavior in nanoelectronics experiments. The 95% confidence interval of resistivity in the proposed one-step procedure is determined to be 3.57 ± 0.0274 × 10-5 ohm cm, which should be a more reliable and precise estimate. The statistical quantification technique should find wide applications in obtaining better estimations from various systematic errors and biased effects that become more significant at the nanoscale.
机译:尽管纳米科学和纳米技术已经发展了大约二十年,并且已经取得了许多突破,但是与散装材料相比,具有更高噪声水平和可重复性较差的纳米材料的实验结果仍然是一个实际问题,并挑战了许多纳米材料定量技术。这项工作提出了一种物理统计建模方法和一种全局拟合统计方法,以使用所有可用的离散数据或准连续曲线来量化一些目标物理参数,从而可以提供更准确,有效和可靠的参数估计,并给出合理的估计值。物理解释。在用于测量ZnO纳米线弹性模量的共振方法中(Zhou等,2006 Solid State Commun。139 222-6),我们的统计技术得出E = 128.33 GPa而不是原始的E = 108 GPa,并且揭示了负偏差调整f0原因在于测量纳米线长度时出现系统性偏差。在电子测量Mo纳米线的电阻率时(Zach等人,2000 Science 290 2120-3),提出的新方法自动确定了在纳米电子实验的欧姆行为模型中考虑欧姆接触电阻的重要性。在建议的一步法中,电阻率的95%置信区间确定为3.57±0.0274×10-5 ohm cm,这应该是更可靠,更精确的估计。统计量化技术应在从各种系统误差和偏差效应中获得更好的估计中获得广泛的应用,这些误差和偏差效应在纳米级变得越来越重要。

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