2016
DOI: 10.1016/j.jqsrt.2015.12.027
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Near-field thermal electromagnetic transport: An overview

Abstract: A general near-field thermal electromagnetic transport formalism that is independent of the size, shape and number of heat sources is derived. The formalism is based on fluctuational electrodynamics, where fluctuating currents due to thermal agitation are added to Maxwell's curl equations, and is thus valid for heat sources in local thermodynamic equilibrium. Using a volume integral formulation, it is shown that the proposed formalism is a generalization of the classical electromagnetic scattering framework in… Show more

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Cited by 29 publications
(19 citation statements)
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References 74 publications
(100 reference statements)
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“…The formalism, based on fluctuational electrodynamics [30], is independent of the size, shape and number of objects. The volume integral equation for the electric field derived from fluctuational electrodynamics is discretized using the thermal discrete dipole approximation (T-DDA) [18,27,31]. The interactions between the objects and the surface are treated analytically using Sommerfeld's theory of electric dipole radiation above an infinite plane [32].…”
Section: Introductionmentioning
confidence: 99%
“…The formalism, based on fluctuational electrodynamics [30], is independent of the size, shape and number of objects. The volume integral equation for the electric field derived from fluctuational electrodynamics is discretized using the thermal discrete dipole approximation (T-DDA) [18,27,31]. The interactions between the objects and the surface are treated analytically using Sommerfeld's theory of electric dipole radiation above an infinite plane [32].…”
Section: Introductionmentioning
confidence: 99%
“…The smallest subvolumes were concentrated at locations nearest to other spheres, to achieve high resolution in the volumes which absorb most heavily. Although it is not mentioned in Edalatpour et al [38], the authors have stated in other works that T-DDA computation time can be lengthy [15]. Time, of course, is the price paid for the ability to simulate any geometry.…”
Section: Validation Against Thermal Discretementioning
confidence: 97%
“…Dipole Approximation Edalatpour et al [38] used T-DDA to simulate the NFRHT between three spheres in a chain. In the notation of this work, Edalatpour et al simulated three identical spheres with ρ = 0.8 µm and D = 100 nm.…”
Section: Validation Against Thermal Discretementioning
confidence: 99%
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“…If z > ξ, the heat transfer begins to saturate for d 10 nm due to charge smearing. The situation becomes more complicated when both d, z ξ [70] due to the interplay of object sizes and nonlocality, with the finite and elongated one-dimensional geometry of the parallel wires also playing a significant role. In this regime, the nonlocal response of the wires begins to have an effect on their images in the conducting surface, which are themselves affected by the shapes of the molecules, leading to even more complicated behavior and illustrating the need to treat both atomistic and long-range many-body EM effects at these scales [71].…”
mentioning
confidence: 99%