Radiative heat transfer between spatially nonlocally responding dielectric objects
arXiv:1709.05975 · doi:10.1088/1361-6455/aa9f58
Abstract
We calculate numerically the heat transfer rate between a spatially dispersive sphere and a half-space. By utilising Huygens' principle and the extinction theorem, we derive the necessary reflection coefficients at the sphere and the plate without the need to resort to additional boundary conditions. We find for small distances nm a significant modification of the spectral heat transfer rate due to spatial dispersion. As a consequence, the spurious divergencies that occur in spatially local approach are absent.
20 pages, 5 figures
References in corpus (8)
- Effects of spatial dispersion in near-field radiative heat transfer between two parallel metallic surfaces
- Fluctuating surface-current formulation of radiative heat transfer for arbitrary geometries
- Electromagnetic field correlations near a surface with a nonlocal optical response
- Unified approach to QED in arbitrary linear media
- On Super-Planckian thermal emission in far field regime
- Poynting's theorem and energy conservation in the propagation of light in bounded media
- Near field radiative heat transfer between two nonlocal dielectrics
- Electromagnetic reflection, transmission and energy density at boundaries of nonlocal media
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- A resolution of the problem of additional boundary conditions