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Settling of Polydisperse Particles with Thin Double Layer at Small Peclet Number

机译:小Peclet数下具有薄双层的多分散颗粒的沉降

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摘要

The special-function expansion method is used to solve the sedimentation problem of polydisperse colloid particles with thin double layer. The pair-distribution function is expanded into Legendre polynomials. The recurrence formulas for calculating the coefficients of the Legendre polynomials and the expressions for calculating the sedimentation coefficient are deduced analytically. Then, the sedimentation of polydisperse particles with thin double layer at small Peclet number is analyzed numerically by the perturbation method. Results indicate that the sedimentation of potential interacting particles is more complex than that of the hard spheres, and the existence of the thin double layer affects the particles settling heavily. Critical double-layer thickness exists, without which a colloid system may change from a stable one into an unstable one and the hindered settling may change into accelerated settling.
机译:用特殊功能的膨胀法解决了具有双薄层的多分散胶体颗粒的沉降问题。对分布函数扩展为勒让德多项式。解析推导了勒让德多项式系数的递推公式和沉降系数的计算公式。然后,用摄动法数值分析了小Peclet数下具有薄双层的多分散颗粒的沉降。结果表明,潜在相互作用粒子的沉积比硬球的沉积更为复杂,而薄双层的存在会严重影响粒子的沉降。存在临界的双层厚度,没有该厚度,胶体体系可能从稳定的胶体体系转变为不稳定的胶体体系,而阻碍的沉降可能变为加速的沉降。

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