Abstract

Though the dependence of near-field radiative transfer on the gap between two planar objects is well understood, that between curved objects is still unclear. We show, based on the analysis of the surface polariton mediated radiative transfer between two spheres of equal radii RR and minimum gap dd, that the near--field radiative transfer scales as R/dR/d as d/R→0d/R \rightarrow 0 and as ln⁡(R/d)\ln(R/d) for larger values of d/Rd/R up to the far--field limit. We propose a modified form of the proximity approximation to predict near--field radiative transfer between curved objects from simulations of radiative transfer between planar surfaces.

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