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Mechanical Behaviors of Mechanochemical Materials : Part 1, Junction of Networks and Equilibrium Swelling of a Mechanochemical Material

机译:机械化学材料的力学行为:第1部分,网络连接和机械化学材料的平衡膨胀

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摘要

There is little quantitative knowledge about mechanical behaviors of mechanochemical materials which directly convert the chemical energy into a mechanical one like the muscle. In this paper a formulation of entropy change involved in deformation is presented. The formula developed is different in the coefficient of the logarithmic term from the one currently accepted, in which an uncross linked polymer is assumed to be in an initial state in regard to the deformation of network and the effect of the association of dissolved chains is considered. The latter contains the pressure exerted by undeformed network while the former does not contain it. In the present paper, it is considered that a probability (Ω_2) associated with the uncrosslinked chains is independent of entropy change involved in the deformation after the formation of cross-linkages, because the size and shape of the volume element must change under deformation. An equation of equilibrium swelling was derived from the corrected formula of the elastic entropy change and the osmotic pressure due to effective gegen-ions. The physical meaning of the equation is simple and clear. Theoretical results based on the equation agree well with experimental ones for a particle-like or a film-like material.
机译:关于机械化学材料的机械行为的定量知识很少,这些化学行为将化学能直接转化为机械能,如肌肉。本文提出了一种涉及变形的熵变公式。所开发的公式的对数项系数与当前接受的公式不同,在该公式中,就网络变形而言,假定未交联的聚合物处于初始状态,并考虑了溶解链缔合的影响。后者包含未变形网络施加的压力,而前者则不包含压力。在本文中,由于体积元素的大小和形状必须在变形下发生变化,因此认为与未交联链相关的概率(Ω_2)与交联形成后变形所涉及的熵变化无关。平衡溶胀的方程式是从弹性熵变化和有效基因根离子引起的渗透压的修正公式得出的。该方程式的物理意义简单明了。基于该方程式的理论结果与颗粒状或薄膜状材料的实验结果非常吻合。

著录项

  • 作者

    Tatara Yoh-ichi;

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  • 年度 1972
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  • 原文格式 PDF
  • 正文语种 en
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