2006
DOI: 10.1016/j.ijheatmasstransfer.2005.09.037
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Nanoscale radiation heat transfer for silicon at different doping levels

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Cited by 274 publications
(208 citation statements)
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“…In contrast in near field (NF) surface excitations such as phonon polaritons and low frequency plasmons result in an improved spatial coherence [16] and narrow bandwidths [8], leading to an increase in energy density beyond the Planck blackbody limit [1][2][3]. For materials such as SiC and SiO 2 the surface excitations are attributed to ion-vibrations [4,5], whereas for doped silicon [11] and graphene [10,21] they are due to electronic vibrations (plasmons). For these materials, the plasmon frequency can be tuned by changing the amount of free carriers.…”
Section: *Corresponding Authors; Petervanzwol@gmailcom Joelchevriementioning
confidence: 99%
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“…In contrast in near field (NF) surface excitations such as phonon polaritons and low frequency plasmons result in an improved spatial coherence [16] and narrow bandwidths [8], leading to an increase in energy density beyond the Planck blackbody limit [1][2][3]. For materials such as SiC and SiO 2 the surface excitations are attributed to ion-vibrations [4,5], whereas for doped silicon [11] and graphene [10,21] they are due to electronic vibrations (plasmons). For these materials, the plasmon frequency can be tuned by changing the amount of free carriers.…”
Section: *Corresponding Authors; Petervanzwol@gmailcom Joelchevriementioning
confidence: 99%
“…The efficiency of NF RHT for silicon and graphene to other materials strongly depends on the plasmon frequency [10,11,21], which in turn depends on the amount of free carriers. For the samples used here the carrier density n h and mobilities μ were determined by Hall measurements ( fig.…”
Section: *Corresponding Authors; Petervanzwol@gmailcom Joelchevriementioning
confidence: 99%
“…But, what will be the force and heat transfer between bodies separated by nanometer distances? Several groups [5,[9][10][11] have shown that when the gap distance, d between bodies becomes very small, the near-field heat transfer varies as d −2 . By using nonlocal dielectric function it has been shown that, the d −2 dependence would disappear for d < 0.1 nanometer (nm) [12], [13] but generally speaking, the nonlocal effects has little influence on the predicted heat flux for d > 0.1 nm [12].…”
Section: Introductionmentioning
confidence: 99%
“…The common paradigm is that the largest heat flux can be achieved when the materials support surface polaritons which will give a resonant energy transfer restricted to a small frequency band around the surface mode resonance frequency [3,4,12,13]. Many researchers have tried to find materials enhancing the nanoscale heat flux due to the contribution of the coupled surface modes by using layered materials [14,15], doped silicon [16,17], metamaterials [18][19][20], phase-change materials [21] and recently graphene [22].…”
mentioning
confidence: 99%