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Near-field radiative heat transfer<br />

Mo-1455<br />

Alessandro Siria 1, 2 , Emmanuel Rousseau 3 , Jean-Jacques Greffet 3 and Joel Chevrier 1<br />

1 Institut Néel, CNRS and Université Joseph Fourier, 38042 Grenoble France<br />

2 CEA-LETI/MINATEC, 17 avenue des Martyrs 38042 Grenoble France<br />

3 Laboratoire Charles Fabry de L’Institut d’Optique, CNRS UMR, 91127 Palaiseau France<br />

Near-field force and energy exchange between two objects due to quantum and thermal<br />

induced electrodynamic fluctuations give rise to interesting phenomena, such as Casimir<br />

force and thermal radiative transfer exceeding Plank’s theory <strong>of</strong> blackbody radiation. A<br />

theoretical explanation, in the framework <strong>of</strong> stochastic electrodynamics introduced by<br />

Rytov [1] in the late sixties, accounts for quantum and thermodynamic fluctuations. This<br />

theory has been successfully applied to model Casimir forces [2] and radiative heat<br />

transfer [3]. While Casimir force has its origin in quantum fluctuations, related to zero<br />

point energy, near-field radiative heat transfer is only due to classical thermodynamics<br />

fluctuations.<br />

Although significant progresses have been made in the past on the precise measurement<br />

<strong>of</strong> the Casimir force [4, 5], a detailed quantitative comparison between theory and<br />

experiments in the nanometer regime is still lacking when speaking about heat transfer.<br />

Here, we report experimental data on the thermal flux spatial dependence. Theory based<br />

on the Derjaguin approximation, is successfully used here for the first time to describe<br />

radiative heat transfer from the far field to the near field regimes. It reproduces the<br />

measured dependence with an agreement better than 4 % for gaps varying between 40 nm<br />

and 5 μm.<br />

[1] Rytov, S.M., Kratsov, Yu.A., Tatarskii, V.I. Principles <strong>of</strong> statistical Radiophysics, vol<br />

3, Springer-Verlag, New-York, (1987) (Chapter 3)<br />

[2] Lifshitz, E. M. The theory <strong>of</strong> molecuar attractive forces between solids. Zh. Eksp.<br />

Teor. Fiz. 29, 94 (1955) [Sov. Phys. JETP 2, 73 (1956)].<br />

[3] A. V. Shchegrov, K. Joulain, R. Carminati, and J.-J. Greffet, Phys. Rev. Lett. 85, 1548 (2000)<br />

[4] U. Mohideen and A. Roy, Physical Review Letters 81, 4549 (1998)<br />

[5] G. Jourdan, A. Lambrecht, F. Comin, and J. Chevrier, EPL 85, 3, 31001 (2009)<br />

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