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Kinetic arrest and glass-glass transitions in short-ranged attractive colloids

机译:短距离吸引胶体的动力学停止和玻璃-玻璃转变

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摘要

In self-assembly processes, the importance of short-ranged interactions of controlled magnitude has been recognized for a long time. The well-known example is the crystallization of biological macromolecules in solution. However, a short-ranged attraction of a few κ_BT often leads to gelation or glassification in lieu of the much desired crystallization. Colloidal systems interacting via a short-ranged attractive potential (square-well) allow to mimic this scenario. In recent years, these systems have received considerable interest in terms of their dynamical properties. Mode coupling theory (MCT) and computer simulations have predicted two different types of glass transitions. In the conventional repulsive colloidal glass, the ergodicity is lost due to blocking of particle diffusion by the dense cages formed by their nearest neighbors whereas in the attractive glass, the particle motion is jammed even at low volume fraction (φ) by the short-ranged attraction or stickiness. These two glass lines meet at high φ, defining a reentrant transition of repulsive glass-fluidattractive glass as the attractive interaction is progressively increased. The attractive glass line extends beyond the reentrant region to a higher order singular point in MCT (A_3) delineating a glassglass transition. In experiments, similar dynamical arrest including the reentrant transition as that predicted by theory and simulation have been observed in a diverse class of short-ranged attractive colloidal systems. Attractive glass is a unifying term to describe the wide variety of dynamical arrest such as gelation, glassification, non-ergodicity transition, etc. induced by the stickiness.
机译:在自组装过程中,很早就认识到了受控幅度的短程相互作用的重要性。众所周知的例子是溶液中生物大分子的结晶。但是,一些κ_BT的短距离吸引通常会导致凝胶化或玻璃化,而不是非常需要的结晶。通过短时吸引势(方阱)相互作用的胶体系统可以模拟这种情况。近年来,这些系统就其动态特性引起了极大的兴趣。模式耦合理论(MCT)和计算机模拟已经预测了两种不同类型的玻璃化转变。在传统的排斥性胶体玻璃中,由于其最邻近的邻居形成的致密笼子阻碍了粒子的扩散,因此失去了遍历性,而在吸引人的玻璃中,即使在低体积分数(φ)下,短程射流也阻碍了粒子运动。吸引力或粘性。这两条玻璃线在高φ处相遇,从而随着吸引力的相互作用逐渐增强,限定了排斥性玻璃-易吸收性玻璃的折返过渡。吸引人的玻璃线超出了折返区域,到达了MCT(A_3)中的高阶奇异点,描绘了玻璃玻璃的过渡。在实验中,在各种各样的短距离有吸引力的胶体系统中,观察到了类似的动态阻滞,包括理论和模拟所预测的折返过渡。有吸引力的玻璃是一个统一的术语,用来描述由粘性引起的各种动态停滞,例如胶凝,玻璃化,非遍历性转变等。

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