2015
DOI: 10.1016/j.ijheatmasstransfer.2015.04.093
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Thermal conductivity of Si/Ge nanocomposites with fractal tree-shaped networks by considering the phonon interface scattering

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Cited by 7 publications
(5 citation statements)
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“…Figure 3 d shows the near-linear decrease in the computed thermal conductivity of the three periodic heterostructures as a function of interfacial density, as seen in other semiconducting systems like Si–Ge 22 , 58 . It can be observed that the computed for the third-level fractal falls in line with the trend predicted by the periodic heterostructures.…”
Section: Resultsmentioning
confidence: 65%
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“…Figure 3 d shows the near-linear decrease in the computed thermal conductivity of the three periodic heterostructures as a function of interfacial density, as seen in other semiconducting systems like Si–Ge 22 , 58 . It can be observed that the computed for the third-level fractal falls in line with the trend predicted by the periodic heterostructures.…”
Section: Resultsmentioning
confidence: 65%
“…Alloying modifies thermal transport in materials by affecting one or more of the following material parameters -crystal structure, atomic mass 13 , inter-atomic bonding and anharmonicity 14,15 and is effective in scattering high-frequency phonons 5 . Formation of interfaces and superlattice structures in nanomaterials are very promising for controlling phonon scattering, particularly for low frequency phonons over 1-2 THz [16][17][18][19][20] . Scale-invariant fractal patterning, which results in features of multiple sizes, are widely pursued to affect phonons over a wide range of frequencies and mean free paths 21 .…”
Section: Introductionmentioning
confidence: 99%
“…Generally, there are four factors impacting the thermal conductivity of nanocomposites [34][35][36][37] : (1) the intrinsic thermal conductivity of the polymer material, K m ;…”
Section: Resultsmentioning
confidence: 99%
“…Generally, there are four factors impacting the thermal conductivity of nanocomposites [ 34–37 ] : (1) the intrinsic thermal conductivity of the polymer material, K m ; (2) the intrinsic thermal conductivity of the nanofiller, K f ; (3) interfacial thermal resistance between the polymer matrix and the inorganic filler, R 1 ; (4) thermal contact resistance between nanofillers, R 2 . At low‐filling content, the thermal resistance between polymer matrix and inorganic filler is an important factor limiting the improvement of thermal conductivity because the filler cannot be connected to each other to form a thermal conduction path.…”
Section: Resultsmentioning
confidence: 99%
“…The larger the fractal dimension of microcracks, the more disordered the distribution of microcracks on the material surface, which is conducive to the formation of a transfer film on the dual surface of the composite material, and helps to improve wear resistance; the greater the fractal dimension of microcracks, the more disordered the distribution of microcracks on the surface of materials, the tensile fracture of materials gradually changes from ductile fracture to brittle fracture, resulting in the decrease of tensile properties of materials. The effect of fractal dimension and branch number on thermal conductivity of Si/Ge nanocomposites with fractal tree network was studied by the molecular dynamics simulation method, the Si/Ge nanocomposites with fractal tree network had greater length and width, fractal dimension and more branch layers than other Si/Ge nanocomposites; the sub interface scattering is stronger, and the fractal tree network is better than the traditional rectangular core structure in reducing the thermal conductivity of nanocomposites [ 83 ]. The structural stability and properties of the dispersed filled polymer were analyzed by using the macro structure image processing results based on the texture method and multifractal method [ 84 ].…”
Section: Properties and Fractal Of Polymers And Their Composites Imentioning
confidence: 99%