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用于区分粘弹性液体和软固体的线活性微流变学

Wire-Active Microrheology to Differentiate Viscoelastic Liquids from Soft Solids.

作者信息

Loosli Frédéric, Najm Matthieu, Chan Raymond, Oikonomou Evdokia, Grados Arnaud, Receveur Mathieu, Berret Jean-François

机构信息

Matière et Systèmes Complexes, UMR 7057 CNRS, Université Denis Diderot Paris-VII, Bâtiment Condorcet, 10 rue Alice Domon et Léonie Duquet, 75205, Paris, France.

出版信息

Chemphyschem. 2016 Dec 15;17(24):4134-4143. doi: 10.1002/cphc.201601037. Epub 2016 Nov 15.

DOI:10.1002/cphc.201601037
PMID:27860189
Abstract

Viscoelastic liquids are characterized by a finite static viscosity and a yield stress of zero, whereas soft solids have an infinite viscosity and a non-zero yield stress. The rheological nature of viscoelastic materials has long been a challenge and is still a matter of debate. Here, we provide for the first time the constitutive equations of linear viscoelasticity for magnetic wires in yield-stress materials, together with experimental measurements by using magnetic rotational spectroscopy (MRS). In MRS, the wires were subjected to a rotational magnetic field as a function of frequency and the motion of the wire was monitored by using time-lapse microscopy. The studied soft solids were aqueous dispersions of gel-forming polysaccharide (gellan gum) at concentrations above the gelification point. It was found that soft solids exhibited a clear and distinctive signature compared with viscous and viscoelastic liquids. In particular, the average wire rotation velocity equaled zero over a broad frequency range. We also showed that the MRS technique is quantitative. The equilibrium elastic modulus was retrieved from the wire oscillation amplitudes, and agrees with polymer-dynamics theory.

摘要

粘弹性液体的特征是具有有限的静态粘度和零屈服应力,而软固体具有无限粘度和非零屈服应力。粘弹性材料的流变性质长期以来一直是一个挑战,至今仍是一个有争议的问题。在这里,我们首次给出了屈服应力材料中磁性丝的线性粘弹性本构方程,并通过磁旋转光谱法(MRS)进行了实验测量。在MRS中,将丝置于随频率变化的旋转磁场中,并使用延时显微镜监测丝的运动。所研究的软固体是浓度高于凝胶化点的成胶多糖(结冷胶)的水分散体。结果发现,与粘性和粘弹性液体相比,软固体表现出清晰独特的特征。特别是,在很宽的频率范围内,丝的平均旋转速度等于零。我们还表明,MRS技术是定量的。从丝的振荡幅度中获取平衡弹性模量,其与聚合物动力学理论相符。

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