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首页> 外文期刊>Journal of Applied Physics >Theory of Non‐Newtonian Flow. I. Solid Plastic System
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Theory of Non‐Newtonian Flow. I. Solid Plastic System

机译:非牛顿流理论。一,固体塑料系统

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摘要

The relaxation process of viscous flow may be visualized as the sudden shifting of some small patch on one side of a shear surface with respect to the neighboring material on the other side of the shear surface. Any shear surface will divide a mosaic of such patches lying on the two sides of the surface. Except for the simplest systems, this mosaic of patches will be heterogeneous and can be described by groups each characterized by its mean relaxation time βn, by xn the fractional area of the shear surface which the group occupies and by αn, a characteristic shear volume divided by kT. The resulting generalized expression for viscosity is η=n∑n=1 xnβn αn sinh-1βns˙ βns˙ , where s˙ is the rate of shear. This equation is applied to masticated natural rubber, polystyrene, X-672 GR-S, X-518 GR-S rubber, and Vistanex LM-S polyisobutylene. All applications give good agreement with experiment. The known criticisms of Eyring''s simple relaxation theory for viscous flow are reviewed, and are apparently taken care of in this general treatment.
机译:粘性流的松弛过程可以看成是剪切表面一侧的一些小补片相对于剪切表面另一侧上的相邻材料的突然移位。任何剪切表面都会将位于表面两侧的此类拼块划分成马赛克。除了最简单的系统以外,这些拼块的镶嵌将是异质的,并且可以用各组来描述,每组的特征在于其平均弛豫时间βn,xn代表该组所占剪切面的分数区域以及αn(特征剪切量除以通过kT。所得粘度的广义表达式为η= n∑n = 1xnβnαnsinh-1βns˙βns˙,其中s˙是剪切速率。该方程式适用于胶泥天然橡胶,聚苯乙烯,X-672 GR-S,X-518 GR-S橡胶和Vistanex LM-S聚异丁烯。所有应用均与实验良好吻合。回顾了对Eyring的粘性流简单松弛理论的已知批评,并且显然在这种一般治疗中得到了解决。

著录项

  • 来源
    《Journal of Applied Physics 》 |1955年第7期| 共8页
  • 作者

    Ree Taikyue; Eyring Henry;

  • 作者单位

    Institute for the Study of Rate Processes, University of Utah, Salt Lake City, Utah;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);
  • 原文格式 PDF
  • 正文语种 eng
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