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Establishing continuous relaxation spectrum based on complex modulus tests to construct relaxation modulus master curves in compliance with linear viscoelastic theory

机译:建立基于复模量测试的连续弛豫谱,以遵循线性粘弹性理论构建弛豫模量主曲线

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摘要

A number of methods have been developed to determine the relaxation modulus, which is a fundamental material property that characterizes the theological behavior of viscoelastic materials. However, the relaxation modulus master curves constructed using the current methods are likely to be accompanied by evident deficiencies. To correct these deficiencies, this study developed a method of using complex modulus tests to construct the master curve model of the relaxation modulus with a continuous relaxation spectrum that complied with the linear viscoelastic theory and allowed possible asymmetry in the relaxation spectrum curve. Using the data of the complex modulus tests, master curve models of the storage modulus and loss modulus were developed according to an approximate Kramers-Kronig relation. Based on the relationship between the relaxation modulus and the complex modulus, a specific model form of the continuous relaxation spectrum was established in terms of the same model parameters as those of the master curve models of the storage modulus and loss modulus. The established spectrum was found to be asymmetric and was ensured to be compliant with the linear viscoelastic theory. With the established relaxation spectrum, the master curve model of the relaxation modulus was formulated, and its numerical solution was determined as a function of the loading time; the master curves of the relaxation moduli were therefore constructed. The accuracy of the constructed master curves of the relaxation moduli were evaluated in a fairly wide time range and at the boundaries. The evaluation results demonstrated that the numerical method used to obtain the numerical solution of the relaxation modulus model produced negligible errors and that the approximate Kramers-Kronig relation provided a satisfactory representation of the mathematical interrelation of the viscoelastic parameters.
机译:已经开发出许多方法来确定松弛模量,松弛模量是表征粘弹性材料的神学行为的基本材料性能。然而,使用当前方法构造的松弛模量主曲线可能伴随明显的缺陷。为了纠正这些缺陷,本研究开发了一种方法,该方法使用复数模量测试构建具有连续弛豫谱的弛豫模量主曲线模型,该模型符合线性粘弹性理论,并允许弛豫谱曲线中可能存在不对称性。使用复数模量测试的数据,根据近似的Kramers-Kronig关系建立了储能模量和损耗模量的主曲线模型。基于弛豫模量和复数模量之间的关系,根据与储能模量和损耗模量的主曲线模型相同的模型参数,建立了连续弛豫谱的特定模型形式。发现建立的光谱是不对称的,并确保符合线性粘弹性理论。利用建立的弛豫谱,建立弛豫模量的主曲线模型,并确定其数值解作为加载时间的函数。因此,构造了松弛模量的主曲线。在相当宽的时间范围内和边界处评估构造的松弛模量主曲线的准确性。评价结果表明,用于获得松弛模量模型的数值解的数值方法产生的误差可忽略不计,并且近似的Kramers-Kronig关系提供了粘弹性参数的数学相互关系的令人满意的表示。

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