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Mechanical modeling and simulation of porous polymer networks: Load induced loss of saturation in isotropic elastomers and pressure driven seepage in directionally reinforced elastomers.

机译:多孔聚合物网络的机械建模和仿真:各向同性弹性体的载荷引起的饱和损失和定向增强弹性体的压力驱动渗流。

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摘要

Elastomeric gels are high molecular weight crosslinked polymer networks immersed in a low molecular weight liquid medium. In the liquid environment, they could undergo a large deformation associated with swelling or shrinking in response to environmental stimuli, such as change in temperature, chemistry of the liquid bath, and light exposure. This valuable property makes them useful in a wide range of applications in drug delivery, surgical dressings, artificial tissue, and control material in engineering, which motivate the desire to better understand their underlying mechanical response.;In gels the polymer and liquid components mix in definite proportions as determined primarily by entropic and enthalpic effects. Mechanical loading can also alter the mixture proportions by absorbing or driving out the liquid. Gel swelling in the absence of mechanical loading is often described by a generalized Flory-Huggins equation, which accounts for the effects between such a treatment and the broader hyperelastic theory which accounts for the effect of mechanical loading. In this study we consider loadings that can lead to both fluid gain (swelling increase) and fluid loss (swelling reduction). For loadings that give fluid gain, we then consider a situation in which the amount of available fluid is limited. In this case, increased loading may reach a point at which no additional fluid is available for uptake into the gel system. This results in a transition of the gel from a state of liquid saturation to a state in which it is no longer saturated. This transition is first considered in the context of homogeneous deformation where an appropriate hyperelastic analysis shows that the transition from saturation to nonsaturation gives rise to an abrupt mechanical stiffening. Then two kinds of inhomogeneous deformation problems are investigated, including everting an axially loaded tube and twisting a hollow tube that originally swells freely in the liquid bath. Various boundary displacements and traction conditions are applied so as to study how these alter the original fluid distribution. It is found that certain boundary conditions generate an overall volume increase after free swelling, which results in a stiffer mechanical response after loss of saturation.;These static problems describe equilibrium situations in which both the fluid component and the polymer matrix component of the system are at rest. However, a more complicate phenomenon - which attracts abundant research interests - fluid diffusion through polymer networks requires further study of the relative motion between the fluid and the polymer network. A mixture theory is then invoked to specifically deal with separate mechanical balance principles for each component. Pressure driven fluid seepage problems for both isotropic and anisotropic (fiber reinforced) gels are discussed based on this framework.
机译:弹性凝胶是浸入低分子量液体介质中的高分子量交联聚合物网络。在液体环境中,它们可能会响应环境刺激(例如温度变化,液浴化学性质和曝光)而发生与膨胀或收缩相关的大变形。这种宝贵的特性使它们在药物输送,外科敷料,人造组织和工程中的控制材料等广泛应用中有用,这激发了人们希望更好地了解其基本机械响应的愿望。在凝胶中,聚合物和液体成分混合在一起主要由熵和焓效应决定的确定比例。机械负载还可以通过吸收或排出液体来改变混合物的比例。在没有机械负荷的情况下,凝胶膨胀通常由广义的Flory-Huggins方程描述,该方程解释了这种处理之间的影响,而更广泛的超弹性理论则解释了机械负荷的影响。在这项研究中,我们考虑可能导致流体增加(溶胀增加)和流体损失(溶胀减少)的载荷。对于提供流体增益的载荷,我们然后考虑可用流体量受限的情况。在这种情况下,增加的负载可能会达到一个点,在该点处没有其他液体可用于吸收到凝胶系统中。这导致凝胶从液体饱和状态过渡到不再饱和的状态。首先在均质变形的情况下考虑这种过渡,在这种情况下,适当的超弹性分析表明,从饱和到非饱和的过渡会引起突然的机械刚度。然后研究了两种不均匀的变形问题,包括将轴向加载的管外翻和扭曲原先在液浴中自由膨胀的空心管。应用各种边界位移和牵引条件,以研究它们如何改变原始流体分布。发现某些边界条件在自由溶胀后会产生整体体积增加,从而导致饱和度降低后机械响应变得更硬;这些静态问题描述了系统中的流体成分和聚合物基质成分都处于平衡状态的平衡情况。在休息。然而,更复杂的现象-引起了广泛的研究兴趣-流体通过聚合物网络的扩散需要进一步研究流体与聚合物网络之间的相对运动。然后调用混合理论以专门处理每个组件的单独机械平衡原理。基于该框架,讨论了各向同性和各向异性(纤维增强)凝胶的压力驱动流体渗漏问题。

著录项

  • 作者

    Deng, Hua.;

  • 作者单位

    Michigan State University.;

  • 授予单位 Michigan State University.;
  • 学科 Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 2009
  • 页码 188 p.
  • 总页数 188
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

  • 入库时间 2022-08-17 11:37:53

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