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聚合物流体中的扩散波微观流变学

Diffusing Wave Microrheology in Polymeric Fluids.

作者信息

Phillies George David Joseph

机构信息

Department of Physics, Worcester Polytechnic Institute, 100 Institute Road, Worcester, MA 01609, USA.

出版信息

Polymers (Basel). 2024 May 9;16(10):1332. doi: 10.3390/polym16101332.

Abstract

Recently, there has been interest in determining the viscoelastic properties of polymeric liquids and other complex fluids by means of Diffusing Wave Spectroscopy (DWS). In this technique, light-scattering spectroscopy is applied to highly turbid fluids containing optical probe particles. The DWS spectrum is used to infer the time-dependent mean-square displacement and time-dependent diffusion coefficient of the probes. From , values for the storage modulus G'(ω) and the loss modulus G''(ω) are obtained. This paper is primarily concerned with the inference of the mean-square displacement from a DWS spectrum. However, in much of the literature, central to the inference that is said to yield is an invocation g(1)(t)=exp(-2q2X(t)2¯) of the Gaussian Approximation for the field correlation function g(1)(t) of the scattered light in terms of the mean-square displacement X(t)2¯ of a probe particle during time . Experiment and simulation both show that the Gaussian approximation is invalid for probes in polymeric liquids and other complex fluids. In this paper, we obtain corrections to the Gaussian approximation that will assist in interpreting DWS spectra of probes in polymeric liquids. The corrections reveal that these DWS spectra receive contributions from higher moments X(t)2n¯, n>1, of the probe displacement distribution function.

摘要

最近,人们对通过扩散波谱法(DWS)来测定聚合液体和其他复杂流体的粘弹性性质产生了兴趣。在这项技术中,光散射光谱法被应用于含有光学探针颗粒的高浊度流体。DWS光谱用于推断探针的时间相关均方位移和时间相关扩散系数。由此可得到储能模量G'(ω)和损耗模量G''(ω)的值。本文主要关注从DWS光谱推断均方位移。然而,在许多文献中,据说能得出G'(ω)和G''(ω)的推断的核心是根据时间t内探针粒子的均方位移X(t)²̅,对散射光的场相关函数g(1)(t)采用高斯近似g(1)(t)=exp(-2q²X(t)²̅)。实验和模拟均表明,对于聚合液体和其他复杂流体中的探针,高斯近似是无效的。在本文中,我们得到了对高斯近似的修正,这将有助于解释聚合液体中探针的DWS光谱。这些修正表明,这些DWS光谱受到探针位移分布函数的高阶矩X(t)²ⁿ̅(n>1)的贡献。

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本文引用的文献

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J Chem Phys. 2005 Jun 8;122(22):224905. doi: 10.1063/1.1924602.

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