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Glassy dynamics in confinement: Planar and bulk limit of the mode-coupling theory

机译:限制中的玻璃动力学:平面和体积限制   模式耦合理论

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摘要

We demonstrate how the matrix-valued mode-coupling theory of the glasstransition and glassy dynamics in planar confinement converges to thecorresponding theory for two-dimensional (2D) planar and the three-dimensionalbulk liquid, provided the wall potential satisfies certain conditions. Sincethe mode-coupling theory relies on the static properties as input, theemergence of a homogeneous limit for the matrix-valued intermediate scatteringfunctions is directly connected to the convergence of the corresponding staticquantities to their conventional counterparts. We show that the 2D limit ismore subtle than the bulk limit, in particular, the in-planar dynamicsdecouples from the motion perpendicular to the walls. We investigate thefrozen-in parts of the intermediate scattering function in the glass state andfind that the limits time $t\to \infty$ and effective wall separation $L\to 0$do not commute due to the mutual coupling of the residual transversal andlateral force kernels.
机译:我们证明了只要壁电势满足一定条件,平面约束中玻璃化转变和玻璃态动力学的矩阵值模式耦合理论如何收敛于二维(2D)平面和三维本体液体的对应理论。由于模式耦合理论依赖于静态特性作为输入,因此矩阵值中间散射函数的齐次极限的出现直接与相应的静态量与常规量的收敛有关。我们显示2D限制比体积限制更微妙,尤其是平面内动力学与垂直于壁的运动分离。我们研究了处于玻璃态的中间散射函数的冻结部分,发现由于残余横向和横向的相互耦合,极限时间$ t \至\ infty $和有效壁间距$ L \至0 $不会相互影响强制内核。

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