2022
DOI: 10.1039/d2cp00775d
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Thermal conduction and rectification phenomena in nanoporous silicon membranes

Abstract: Non-equilibrium molecular dynamics simulations have been applied to study thermal transport properties, such as thermal conductivity and rectification, in nanoporous Si membranes.

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Cited by 4 publications
(2 citation statements)
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“…Since the intrinsic phonon properties are seen to depend primarily on nanosystem porosity, regardless of the specific geometry, the variations in thermal conductivity at a given porosity observed in Figure can be attributed to the permeability K , which only depends on geometry. Permeability not only accounts for the classical volume reduction effect but also captures nanoscale geometrical effects, and it can be used to reinterpret correlations between thermal conductivities and geometric descriptors observed in the literature. For example, the differences between the permeability and the surface-to-volume ratio justify why the latter is not a general proxy for thermal conductivity in nanostructured systems . The influence of the neck size on the permeability can be investigated by identifying the neck size with the channel diameter D and using the 3D geometrical relation, D = 2­(1 – ϕ) Ψd /3ϕ in eq , as discussed in SI section 5A.…”
mentioning
confidence: 99%
“…Since the intrinsic phonon properties are seen to depend primarily on nanosystem porosity, regardless of the specific geometry, the variations in thermal conductivity at a given porosity observed in Figure can be attributed to the permeability K , which only depends on geometry. Permeability not only accounts for the classical volume reduction effect but also captures nanoscale geometrical effects, and it can be used to reinterpret correlations between thermal conductivities and geometric descriptors observed in the literature. For example, the differences between the permeability and the surface-to-volume ratio justify why the latter is not a general proxy for thermal conductivity in nanostructured systems . The influence of the neck size on the permeability can be investigated by identifying the neck size with the channel diameter D and using the 3D geometrical relation, D = 2­(1 – ϕ) Ψd /3ϕ in eq , as discussed in SI section 5A.…”
mentioning
confidence: 99%
“…In solid-state systems, various mechanisms have previously been proposed to achieve thermal rectification. These mechanisms include, but are not limited to, variations in thermal boundary resistances between two materials, the presence of anharmonic interatomic potentials, dissimilar bulk materials exhibiting distinct temperature-dependent thermal conductivities ( k ), and the use of asymmetrically structured materials (such as those involving load mass, ballistic scattering, mass gradient ,, and asymmetric thermal radiation ). While various metrics and definitions for the thermal rectification efficiency (η) are found in the literature, here we define by η as the ratio between the heat fluxes: , η = italicF max italicF min italicF min where F max ( F min ) is the absolute value of the maximum (minimum) thermal flux.…”
Section: Introductionmentioning
confidence: 99%