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- W4382657912 abstract "In many situations of practical and technological interest, amorphous systems are strongly confined along, e.g., the vertical direction. This is the case of thin films, nanometer-thick slabs, and quasi-2D systems. These settings are especially important for nanotechnology. It is therefore desirable to develop a mechanistic understanding of how wave propagation, including phonons and vibration modes, and elasticity depend on the thickness of the film. We shall study a mathematical confinement model, which, combined with the nonaffine elasticity and viscoelasticity framework of Chaps. 2 and 3 , is able to rationalize finite-size effects in random packing’s elasticity and the confinement-dependent shear modulus of various experimental soft matter systems, including the surprisingly large, solid-like, shear modulus of confined simple liquids under good wetting conditions. The same confinement model leads to a universal law for the vibrational density of states of confined solids with a ω3 frequency dependence instead of Debye’s ω2 law." @default.
- W4382657912 created "2023-07-01" @default.
- W4382657912 creator A5087484656 @default.
- W4382657912 date "2023-01-01" @default.
- W4382657912 modified "2023-10-16" @default.
- W4382657912 title "Confinement Effects" @default.
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- W4382657912 doi "https://doi.org/10.1007/978-3-031-24706-4_9" @default.
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