Department of Cell and Molecular Biology, Feinberg School of Medicine, Northwestern University, Chicago, IL 60611, USA.
Adv Colloid Interface Sci. 2011 Sep 14;167(1-2):2-11. doi: 10.1016/j.cis.2011.01.007. Epub 2011 Mar 5.
Coacervation was defined as the phenomenon in which a colloidal dispersion separated into colloid-rich (the coacervate), and colloid-poor phases, both with the same solvent. Complex coacervation covered the situation in which a mixture of two polymeric polyions with opposite charge separated into liquid dilute and concentrated phases, in the same solvent, with both phases, at equilibrium, containing both polyions. Voorn and Overbeek provided the first theoretical analysis of complex coacervation by applying Flory-Huggins polymer statistics to model the random mixing of the polyions and their counter ions in solution, assuming completely random mixing of the polyions in each phase, with the electrostatic free energy, ΔG(elect), providing the driving force. However, experimentally complete randomness does not apply: polyion size, heterogeneity, chain stiffness and charge density (σ) all affect the equilibrium phase separation and phase concentrations. Moreover, in pauci-disperse systems multiple phases are often observed. As an alternative, Veis and Aranyi proposed the formation of charge paired Symmetrical Aggregates (SA) as an initial step, followed by phase separation driven by the interaction parameter, χ(23), combining both entropy and enthalpy factors other than the ΔG(elect) electrostatic term. This two stage path to equilibrium phase separation allows for understanding and quantifying and modeling the diverse aggregates produced by interactions between polyampholyte molecules of different charge density, σ, and intrinsic polyion structure.
凝聚作用被定义为胶体分散体分离为富含胶体(凝聚物)和胶体贫相的现象,两者都具有相同的溶剂。复合凝聚作用涵盖了两种带有相反电荷的聚合物聚离子混合物在相同溶剂中分离为液体稀相和浓相的情况,在平衡时,两种相都含有两种聚离子。Voorn 和 Overbeek 通过将 Flory-Huggins 聚合物统计应用于模型中离子和反离子在溶液中的随机混合,提供了对复合凝聚作用的第一个理论分析,假设在每个相中的聚离子完全随机混合,静电自由能ΔG(elect)提供驱动力。然而,实验上完全的随机性并不适用:聚离子的大小、异质性、链刚性和电荷密度(σ)都影响平衡相分离和相浓度。此外,在少分散体系中,经常观察到多个相。作为替代方案,Veis 和 Aranyi 提出形成电荷配对的对称聚集体(SA)作为初始步骤,然后由相互作用参数 χ(23)驱动相分离,该参数结合了除 ΔG(elect)静电项之外的熵和焓因素。这种两步法到平衡相分离的路径允许理解、量化和建模由不同电荷密度 σ 和固有聚离子结构的聚两性分子之间的相互作用产生的各种聚集体。