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基于聚集数的正烷基硫酸钠胶束中抗衡离子解离度

Aggregation number-based degrees of counterion dissociation in sodium n-alkyl sulfate micelles.

作者信息

Lebedeva Nataly V, Shahine Antoine, Bales Barney L

机构信息

Department of Physics and Astronomy and the Center for Supramolecular Studies, California State University at Northridge, Northridge, California 91330-8268, USA.

出版信息

J Phys Chem B. 2005 Oct 27;109(42):19806-16. doi: 10.1021/jp052822u.

Abstract

Values of the degree of counterion dissociation, alpha, for sodium n-alkyl sulfate micelles, denoted by SN(c)S, where N(c) is the number of carbon atoms in the alkyl chain, are defined by asserting that the aggregation number, N, is dependent only on the concentration, C(aq), of counterions in the aqueous pseudophase. By using different combinations of surfactant and added salt concentrations to yield the same value of N, alpha can be determined, independent of the experimental method. Electron paramagnetic resonance measurements of the hyperfine spacings of two nitroxide spin probes, 16- and 5-doxylstearic acid methyl ester (16DSE and 5DSE, respectively), are employed to determine whether micelles from two samples have the same value of N to high precision. The EPR spectra are different for the two spin probes, but the values of alpha are the same, within experimental error, as they must be. In agreement with recent work on S12S and with prevailing thought in the literature, values of alpha are constant as a function of N. This implies that the value of alpha is constant whether the surfactant or added electrolyte concentrations are varied. Interestingly, alpha varies with chain length as follows: N(c) = 8, alpha = 0.42 +/- 0.03; N(c) = 9, alpha = 0.41 +/- 0.03; N(c) = 10, alpha = 0.35 +/- 0.02; N(c) = 11, alpha = 0.30 +/- 0.02 at 25 degrees C and N(c) = 13, alpha = 0.22 +/- 0.02; and N(c) = 14, alpha = 0.19 +/- 0.01 at 40 degrees C. A simple electrostatic theoretical description, based on the nonlinear Poisson-Boltzmann equation for the ion distribution around a charged sphere, was compared with the experimental results. The theory predicts values of alpha that are in reasonable agreement with experiment, nicely predicting the decrease of alpha as N(c) increases. However, the theory also predicts that, for a given value of N(c), alpha decreases as N increases. Moreover, this decrease is predicted to be different if N is increased by adding salt or by increasing the surfactant concentration. A modification to the theory in which dissociated counterions contribute to the ionic strength while added co-ions (Cl(-)) do not, brings theory and experiment into closer accord. Assuming alpha to be constant versus N permits a direct application of the aggregation number-based definition of alpha using time-resolved fluorescence quenching to measure values of N as well as other experimental parameters that vary monotonically with N, such as the microviscosity measured with spin probes and the quenching rate constant. For S13S micelles at 40 degrees C, alpha = 0.20 +/- 0.02 is derived from N; alpha = 0.21 +/- 0.02 from the microviscosity, and alpha = 0.21 +/- 0.02 from the quenching rate constants, in agreement with the hyperfine spacing results. The aggregation numbers for S13S are well described by the power law N = N degrees (C(aq)/cmc(0))(gamma), where cmc(0) is the critical micelle concentration in the absence of added salt, N degrees = 67, and gamma = 0.26.

摘要

对于正烷基硫酸钠胶束(表示为SN(c)S,其中N(c)是烷基链中的碳原子数),抗衡离子解离度α的值定义为,胶束聚集数N仅取决于水相假相中抗衡离子的浓度C(aq)。通过使用表面活性剂和添加盐浓度的不同组合以得到相同的N值,可以确定α,而与实验方法无关。采用电子顺磁共振测量两种氮氧化物自旋探针(分别为16-和5-硬脂酸甲酯基氮氧自由基,即16DSE和5DSE)的超精细间距,以高精度确定两个样品的胶束是否具有相同的N值。两种自旋探针的电子顺磁共振谱不同,但在实验误差范围内,α值相同,这是必然的。与最近关于S12S的研究以及文献中的主流观点一致,α值作为N的函数是恒定的。这意味着,无论表面活性剂浓度还是添加的电解质浓度如何变化,α值都是恒定的。有趣的是,α随链长变化如下:在25℃时,N(c)=8,α = 0.42±0.03;N(c)=9,α = 0.41±0.03;N(c)=10,α = 0.35±0.02;N(c)=11,α = 0.30±0.02;在40℃时,N(c)=13,α = 0.22±0.02;N(c)=14,α = 0.19±0.01。基于带电球体周围离子分布的非线性泊松-玻尔兹曼方程的简单静电理论描述与实验结果进行了比较。该理论预测的α值与实验结果合理相符,很好地预测了α随N(c)增加而降低的趋势。然而,该理论还预测,对于给定的N(c)值,α随N增加而降低。此外,预测如果通过添加盐或增加表面活性剂浓度来增加N,这种降低会有所不同。对该理论的一种修正,即解离的抗衡离子对离子强度有贡献而添加的共离子(Cl(-))没有贡献,使理论与实验更相符。假设α相对于N是恒定的,则可以直接应用基于聚集数的α定义,使用时间分辨荧光猝灭来测量N值以及其他随N单调变化的实验参数,如用自旋探针测量的微粘度和猝灭速率常数。对于40℃的S13S胶束,从N得出α = 0.20±0.02;从微粘度得出α = 0.21±0.02,从猝灭速率常数得出α = 0.21±0.02,与超精细间距结果一致。S13S的聚集数可以很好地用幂律N = N°(C(aq)/cmc(0))(γ)来描述,其中cmc(0)是无添加盐时的临界胶束浓度,N° = 67,γ = 0.26。

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