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Field-induced rheology in uniaxial and biaxial fields

机译:单轴和双轴场的场致流变学

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Steady and oscillatory shear 3-D simulations of electro- and magnetorheology in uniaxial and biaxial fields are presented, and compared to the predictions of the chain model. These large scale simulations are three dimensional, and include the effect of Brownian motion. In the absence of thermal fluctuations, the expected shear thinning viscosity is observed in steady shear, and a striped phase is seen to rapidly form in a uniaxial field, with a sher slip zone in each sheet. However, as the influence of Brownian motion increases, the fluid stress decreases, especially at lower Mason numbers, and the striped phase eventually disappears, even when the fluid stres is still high. In a biaxial field, an opposite trend is seen, where Brownian motion decreases the stress most significantly at higher Mason numbers. To account for the uniaxial steady shear data we propose a microscopic chain model of the role played by thermal fluctuations on the rheology of ER and MR fluids tht delineates the regimes where an applied field can impact the fluid viscosity, and gives an analytical prediction for the thermal effect. In oscillatory shear,. a striped phase again appears in a uniaxial field, at strain amplitudes greater than approx 0.15, and the presence of a shear slip zone creates strong stress nonlinearities at low strain amplitudes. In a biaxial field, a shear slip zone is not created, and so the stress nonlinearities develop only at expected strain amplitudes. The nonlinear dynamics of these systems is shown to be in good agreement with the Kinetic Chain Model.
机译:给出了单轴和双轴场中电和磁流变学的稳态和振荡剪切3-D模拟,并将其与链模型的预测进行了比较。这些大规模模拟是三维的,并且包括布朗运动的影响。在没有热波动的情况下,在稳定剪切下观察到了预期的剪切稀化粘度,并且在单轴场中看到快速形成了条带状相,每张纸上都有一个明显的滑移区。但是,随着布朗运动的影响增加,流体应力减小,尤其是在较低的梅森数下,并且即使流体强度仍然很高,带状相最终也会消失。在双轴场中,观察到相反的趋势,其中布朗运动在较高的梅森数下最大程度地降低了应力。为了解释单轴稳态剪切数据,我们提出了微观波动链模型,该模型由热波动在ER和MR流体的流变学中发挥作用,描绘了施加电场可影响流体粘度的状态,并给出了分析预测。热效应。在振荡剪切中。条纹相再次出现在单轴场中,其应变幅度大于大约0.15,并且剪切滑移区的存在会在低应变幅度下产生强烈的应力非线性。在双轴场中,不会创建剪切滑移区,因此应力非线性仅在预期的应变幅度下发展。这些系统的非线性动力学显示出与动力学链模型非常吻合。

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