首页> 外文会议>NATO Advanced Research Workshop on Role of Interfaces in Environmental Protection; May 27-30, 2002; Miskolc, Hungary >A SIMPLE INTERACTION MODEL OF PARTICLES COVERED WITH POLYELECTROLYTE BRUSH LAYERS IN THE STRONG CHARGING AND STRONG SCREENING REGIME WITH IMPLICATIONS TO MICROBIAL AGGREGATION AND ADHESION
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A SIMPLE INTERACTION MODEL OF PARTICLES COVERED WITH POLYELECTROLYTE BRUSH LAYERS IN THE STRONG CHARGING AND STRONG SCREENING REGIME WITH IMPLICATIONS TO MICROBIAL AGGREGATION AND ADHESION

机译:强带电和强筛分体系中覆盖有聚合物电解质刷层的颗粒的简单相互作用模型,与微生物的聚集和粘附有关

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In order to better understand and predict the influence of main solution parameters (pH and ionic strength) on aggregation/adhesion of "hairy" colloids mimicking bacteria, a simple interaction model is proposed. In this model, the van der Waals interaction energy between two spheres is combined with the electrosteric interaction energy between brush layers of flexible polyelectrolyte chains end-grafted on the spheres. The latter interaction energy component is expressed using simple asymptotic scaling approximations (omitting their numerical prefactors) derived earlier (Pincus, P.: Colloid stabilization with grafted polyelectrolytes, Macromolecules, 1991, 24, 2912-2919) for the mean thickness L and interaction force P of planar polyelectrolyte brushes in the so-called strong charging limit (SCL) and the strong screening limit (SSL) on the assumption that the distribution of monomers throughout the brushes is uniform. Any other interaction components (double-layer, structural or acid-base, hydrophobic, bridging, etc.) are neglected. The nonelectrostatic (excluded volume) interactions are also omitted. Both quenched and annealed polyelectrolyte types (with the constant and pH-dependent charge, respectively) of brushes are considered. The number of monomers per chain N, grafting density σ, and the monomer size a* are proposed as brush parameters. The fraction of elementary charged monomers f is the next parameter which however may depend on the solution conditions for annealed brushes. The above parameters can be estimated by identifying them with the known molecular parameters and/or from the fixed charge density (fc_p = fσN/L) - a parameter obtainable from the soft particle electrophoretic analysis (Ohshima, H.: Electrophoretic mobility of soft particles, J. Colloid Interface Sci., 1994, 163, 474-483). Three sets of the brush parameters are used to model the effect of ionic strength and f on the interaction energy between Gram-negative bacteria in the SSL regime where the quenched and annealed polyelectrolyte brushes are expected to behave identically.Generally, a step-like interaction energy-vs-separation profile is obtained with a pseudo-secondary minimum (no maximum), being in line with the conception of secondary minimum aggregation and adhesion of bacteria. An opposite influence of increasing f and ionic strentgh on the pseudosecondary minimum depth (decrease and increase, respectively) is found which is expected but not predictable by the DLVO-based or steric interaction models. Dramatic changes in the position and depth of that minimum also indicate a necessity of proper evaluation of the brush parameters but, at the same time, reveal a possibility of accounting the wide variability in the bacterial cell wall structures (also inferred from the soft-particle electrophoretic analysis).
机译:为了更好地理解和预测主要溶液参数(pH和离子强度)对模拟细菌的“毛状”胶体聚集/粘附的影响,提出了一种简单的相互作用模型。在该模型中,两个球之间的范德华相互作用能与端接在球上的柔性聚电解质链的刷层之间的静电位相互作用能结合在一起。后者的相互作用能分量是使用较早推导的简单渐近缩放近似值(省略其数值前置因子)表示的(平克斯,P .:接枝聚电解质的胶体稳定作用,大分子,1991,24,2912-2919),用于平均厚度L和相互作用力假设单体在整个电刷中的分布是均匀的,则平面聚电解质电刷的P在所谓的强充电极限(SCL)和强屏蔽极限(SSL)中。忽略任何其他相互作用成分(双层,结构或酸碱,疏水性,桥联等)。非静电(排除体积)的相互作用也被省略。考虑了刷的淬火和退火聚电解质类型(分别带有恒定的电荷和依赖于pH的电荷)。提出了每链的单体数N,接枝密度σ和单体尺寸a *作为刷参数。下一个参数是带电荷的单体单体的分数f,但是该参数可能取决于退火刷的溶液条件。可以通过使用已知的分子参数和/或根据固定电荷密度(fc_p =fσN/ L)识别上述参数来估计上述参数-可以从软颗粒电泳分析获得的参数(Ohshima,H .:软颗粒的电泳迁移率) ,J.Colloid Interface Sci。,1994,163,474-483)。使用三组刷子参数来模拟离子强度和f对SSL方式下革兰氏阴性细菌之间的相互作用能的影响,在SSL方式下,预期淬火和退火的聚电解质刷子的行为相同。能量-vs-分离曲线以伪次级极小值(无最大值)获得,符合次级极小值聚集和细菌粘附的概念。发现增加的f和离子强度对伪二次最小深度(分别减小和增加)有相反的影响,这是基于DLVO或空间相互作用模型所预期的但不可预测的。该最小值的位置和深度的剧烈变化也表明必须正确评估画笔参数,但同时也显示出有可能考虑细菌细胞壁结构的广泛变异性(也可以从软颗粒推断出)电泳分析)。

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