首页> 外文期刊>Journal of Non-Crystalline Solids: A Journal Devoted to Oxide, Halide, Chalcogenide and Metallic Glasses, Amorphous Semiconductors, Non-Crystalline Films, Glass-Ceramics and Glassy Composites >The effective permittivity of dense packings of glass beads, quartz sand and their mixtures immersed in different dielectric backgrounds
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The effective permittivity of dense packings of glass beads, quartz sand and their mixtures immersed in different dielectric backgrounds

机译:玻璃珠,石英砂及其混合物浸没在不同介电背景下的致密堆积的有效介电常数

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摘要

Dielectric methods, which measure the effective dielectric permittivity of granular materials, e.g., rocks, sediments and soils are often applied to estimate water or oil content. To test physically based models requires that the permittivity values of all phases are known. Measurements of the solid permittivity of glass spheres, quartz sand grains and their mixtures are made using an immersion method. The results obtained are tested against several classical models including the Maxwell Garnett, the symmetric effective medium approximation (SEMA) and the non-SEMA. The results demonstrate inadequate predictions between these models and the measured data. However, the Maxwell Garnett model comes close to predicting the effective permittivity of the media. Divergence between this model and the measurements is known to be due to interaction effects between grains that is not accounted for by a model based simply on the mixing of volumetric fractions of the components. With water as the background (contrast of 10 for glass) the Maxwell Garnett model overestimates the effective permittivity similar to5% as the contrast reduces this error decreases. For contrasts <4 the error for the permittivity estimate using the Maxwell Garnett formula was <3%. The modeling is simply used to demonstrate that the permittivity of the inclusions, for practical purposes, can be considered a linear function of the volumetric fraction times its respective permittivity. Published by Elsevier Science B.V. [References: 26]
机译:通常使用介电方法来测量颗粒材料(例如岩石,沉积物和土壤)的有效介电常数,以估算水或油的含量。要测试基于物理的模型,需要知道所有相的介电常数值。玻璃球,石英砂颗粒及其混合物的固体介电常数的测量是使用浸没法进行的。针对包括麦克斯韦·加内特(Maxwell Garnett),对称有效介质近似(SEMA)和非SEMA在内的几种经典模型测试了获得的结果。结果表明这些模型和实测数据之间的预测不足。但是,麦克斯韦·加内特(Maxwell Garnett)模型几乎可以预测介质的有效介电常数。已知该模型与测量值之间的差异是由于晶粒之间的交互作用所致,而仅基于组分体积分数的混合,该模型并未考虑该影响。以水为背景(玻璃的对比度为10),Maxwell Garnett模型高估了有效介电常数,接近5%,因为对比度降低了此误差的减小。对于对比度<4,使用麦克斯韦·加内特公式计算的介电常数误差为<3%。该建模仅用于说明,出于实际目的,可以将夹杂物的介电常数视为体积分数乘以其各自介电常数的线性函数。由Elsevier Science B.V.发布[参考:26]

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