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首页> 外文期刊>Journal of Applied Polymer Science >Some new operational modes and parameters of stress relaxation for the viscoelastic characterization of solid polymers. I. The 'virtual modulus' mode
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Some new operational modes and parameters of stress relaxation for the viscoelastic characterization of solid polymers. I. The 'virtual modulus' mode

机译:固体聚合物粘弹性表征的一些新的操作模式和应力松弛参数。一,“虚拟模数”模式

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摘要

A new operational (functional) parameter, the so-called virtual modulus, (E) over bar (t), is introduced. By this, an attempt was made for the approximation of the function of the real modulus E(t), which, as known, is valid only for instantaneous loading, namely, for zero loading times. Thus, through a simple theoretical modeling and an algorithmic approach, the determination of E(t), from (E) over bar (t), sets sail, at the end, to the solution of a Volterra integral equation of the second type,which, in turn, sets sail to the solution of a differential equation. By the aid of numerical integration and also of some experimental evidence, it seems that this solution is valid only for loading times approximately above 0.2 s, thus obtaining, in fact, a "pseudomodulus" of relaxation. To assess the validity of this pseudomodulus, the well-known Kohlrausch-Williams-Watt (KWW) and the power-law models were used as some crude "criteria." By means of best fit, it appeared, at the first instance, that the so-calculated pseudomodulus better obeys the power-law model than it does the KWW model. This is a certain contradiction with the so-called apparent modulus, which was obtained from experiment with a finite loading time superior to 1 s. Two other criteria that were used have shown a satisfactory proof of the validity of this modeling. (C) 2002 Wiley Periodicals, Inc. [References: 15]
机译:引入了一个新的操作(功能)参数,即所谓的虚拟模量(E)超过bar(t)。由此,尝试对实数模量E(t)的函数进行近似,如已知的那样,该函数仅对瞬时加载即零加载时间有效。因此,通过简单的理论建模和算法方法,从(E)到bar(t)上的E(t)的确定最终使第二类Volterra积分方程的解成为可能,反过来,这又使微分方程解成为可能。借助于数值积分以及一些实验证据,似乎该解决方案仅对大约大于0.2 s的加载时间有效,因此实际上获得了松弛的“伪模量”。为了评估该伪模的有效性,使用了著名的Kohlrausch-Williams-Watt(KWW)和幂律模型作为一些粗略的“标准”。通过最佳拟合,乍一看,这样计算出的伪模比KWW模型更能服从幂律模型。这与所谓的表观模量有一定的矛盾,表观模量是从实验中获得的,有限加载时间超过1 s。使用的其他两个标准已显示出此建模有效性的令人满意的证据。 (C)2002 Wiley Periodicals,Inc. [参考:15]

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