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Thermophysical property measurement of electrically nonconductive fibers by the electrothermal technique

机译:用电热技术测量非导电纤维的热物理性质

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摘要

The transient electrothermal technique is a powerful tool to obtain thermal properties of fine fibers. However, the technique suffers from several inherent pitfalls, which affect measurement accuracy, especially with application to coated, nonconductive samples. In this paper, measurement challenges are described and quantified for several associated parameters and physics including: sample length, time of Joule-heating initiation, sample resistance including measurement uncertainty as well as evolving resistance for coated samples, coating influence, lateral surface heat losses, vacuum level, and variable heat generation. Several methods to overcome these challenges to ensure good measurement accuracy are provided. These methods are applied to the measurement of thermal conductivity and thermal diffusivity of gold-coated glass fibers (nonconductor). The resulting measured thermal conductivity of 1.35 Wm~(-1)K~(-1), and thermal diffusivity of 7.6 × 10~(-7) m~2 s~(-1) compare well to literature values. Additionally, an analytic formula is developed along with limiting conditions for simplified application, which accounts for neglected heat losses. The result is a factor that can be applied to correct a more straightforward heat model of the sample, which neglects heat losses. To further validate the method and quantify measurement variability, a detailed uncertainty analysis is performed using methods based on the Taylor series method for propagation of uncertainty and Monte Carlo simulation. The resulting measurement uncertainty is found to be ~7% for thermal conductivity and ~4% for thermal diffusivity.
机译:瞬态电热技术是获得细纤维热性能的有力工具。但是,该技术存在多个固有的陷阱,这些陷阱会影响测量精度,尤其是在涂覆有涂层的非导电样品上。在本文中,描述并量化了几个相关参数和物理特性的测量挑战,包括:样品长度,焦耳加热开始时间,包括测量不确定度的样品电阻以及涂层样品的演变阻力,涂层影响,侧面热损失,真空度和可变的热量产生。提供了克服这些挑战以确保良好的测量精度的几种方法。这些方法适用于镀金玻璃纤维(非导体)的热导率和热扩散率的测量。测得的导热系数为1.35 Wm〜(-1)K〜(-1),热扩散率为7.6×10〜(-7)m〜2 s〜(-1),与文献值相比较。此外,还开发了解析公式以及限制条件以简化应用,从而解决了热量损失被忽略的问题。结果是可用于校正样品的更直接的热模型的因素,其忽略了热损失。为了进一步验证该方法并量化测量的可变性,使用基于泰勒级数方法的不确定度传播和蒙特卡洛模拟方法进行了详细的不确定度分析。测得的测量不确定度对于热导率约为7%,对于热扩散率约为4%。

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