2011
DOI: 10.1103/physrevb.83.205416
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Thermal conductivity of indium arsenide nanowires with wurtzite and zinc blende phases

Abstract: The thermal conductivity of wurtzite and zinc blende indium arsenide nanowires was measured using a microfabricated device, with the crystal structure of each sample controlled during growth and determined by transmission electron microscopy. Nanowires of both phases showed a reduction of the thermal conductivity by a factor of 2 or more compared to values reported for zinc blende indium arsenide bulk crystals within the measured temperature range. Theoretical models were developed to analyze the measurement r… Show more

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Cited by 108 publications
(126 citation statements)
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“…In the simulations, the thermal conductivities were assumed identical in the two directions in order to show the effects of the different NW geometries. For ZB NW, however, numerical studies by Zhou et al [36] show that the thermal conductivity along [110] [37]. Thus a possible explanation of the observed selectivity is an enhanced thermal conductivity along the branch directions leading to a lower temperature.…”
Section: B Amentioning
confidence: 96%
“…In the simulations, the thermal conductivities were assumed identical in the two directions in order to show the effects of the different NW geometries. For ZB NW, however, numerical studies by Zhou et al [36] show that the thermal conductivity along [110] [37]. Thus a possible explanation of the observed selectivity is an enhanced thermal conductivity along the branch directions leading to a lower temperature.…”
Section: B Amentioning
confidence: 96%
“…show near linear temperature dependence of thermal conductivity at cryogenic temperatures. [20][21][22] Equation 1 is solved to obtain the temperature profile along the nanowire for an applied V sd assuming the contacts are in thermal equilibrium with the bath temperature (T (x) = T b for x = 0, L). The temperature profile along the nanowire can be analytically written as:…”
mentioning
confidence: 99%
“…20,22 To get a physical understanding we also develop an analytic model that describes our observations. For a tensile stress τ on a resonator of length L, cross sectional area A, and inertia moment I, the natural frequency is given by: 27 f 0 = 1 2π…”
mentioning
confidence: 99%
“…When working in "active mode" (probe is both a heater and a thermometer), SThM can be used to explore the thermal properties of materials, for example nanowires [17] [18], nanotubes [19] and graphene [20][21] [22]. In order to make these measurements quantitative, it is important to understand probe thermal interactions at the nanoscale.…”
Section: Introductionmentioning
confidence: 99%