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Research advances of un-symmetric constitutive theory of anisotropic viscoelastic liquids and its hydrodynamic behavior

机译:各向异性粘弹性液体非对称本构理论及其流体力学行为的研究进展

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Research advances of un-symmetric constitutive equation of anisotropic fluid, influence of un-symmetric stress tensor on material functions, vibrational shear flow of the fluid with small amplitudes and rbeology of anisotropic suspension were reported. A new concept of simple anisotropic fluid was introduced. On the basis of anisotropic principle, the simple fluid stress behaviour was described by velocity gradient tensor F and spin tensor W instead of velocity gradient tensor D in the classic Leslie-Ericksen continuum theory. Two relaxation times analyzing rbeologieal nature of the fluid and using tensor analysis a general form of the constitutive equation of co-rotational type was introduced. More general model LCP-H for the fluid was developed. The unsymmetry of the shear stress was predicted by the present continuum theory for anisotropic viscoelastic fluid-LC polymer liquids. The influence of the relaxation times on material functions was specially studied. It is important to study the unsteady vibrational rotating flow with small amplitudes, as it is a best way to obtain knowledge of elasticity of the LC polymer, I.e. Dynamic viscoelasticity. For the shear-unsymmetric stresses, two shear stresses were obtained thus two complex viscosities and two complex shear modulus (I.e.first and second one) were introduced by the constitutive equation which was defined by rotating shear rate introduced by author. For the two stability problems of fluid, such as stability of hydrodynamic flow and orientational motion, were discussed. The results show that the polymer suspension systems exhibit anisotropic character. The PNC systems can exhibitsignificant shear-thinning effects. For more concentrated polymer nano-suspensions, the first normal stress difference change from positive to negative, whichis similar to LC polymer behavior.
机译:报道了各向异性流体的非对称本构方程,非对称应力张量对材料功能的影响,小振幅流体的振动剪切流以及各向异性悬架的流变学等研究进展。引入了简单各向异性流体的新概念。根据各向异性原理,简单的流体应力行为用经典的Leslie-Ericksen连续体理论中的速度梯度张量F和自旋张量W代替速度梯度张量D来描述。介绍了两个弛豫时间,分析了流体的流体学性质,并使用张量分析介绍了同向旋转本构方程的一般形式。开发了用于流体的更通用的模型LCP-H。通过目前的各向异性粘弹性流体-LC聚合物液体的连续理论预测了剪切应力的不对称性。专门研究了弛豫时间对材料功能的影响。研究小振幅的非稳态振动旋转流非常重要,因为这是获得LC聚合物弹性的最佳方法,即动态粘弹性。对于剪切非对称应力,获得了两个剪切应力,因此通过由作者引入的旋转剪切速率定义的本构方程引入了两个复数粘度和两个复数剪切模量(即第一和第二个)。针对流体的两个稳定性问题,讨论了流体动力流的稳定性和定向运动。结果表明,聚合物悬浮体系表现出各向异性特征。 PNC系统可表现出显着的剪切稀化效果。对于更浓缩的聚合物纳米悬浮液,第一法向应力差从正变为负,这与LC聚合物的行为相似。

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