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Generalization of Fourier’s Law into Viscous Heat Equations

Michele Simoncelli, Nicola Marzari, Andrea Cepellotti

2020Physical Review X58 citationsDOIOpen Access PDF

Abstract

Two novel differential equations for heat conduction in crystals generalize Fourier's law and explain why heat propagation can become fluidlike, rather than diffusive, in electronic or phononic devices.

Topics & Concepts

GeneralizationThermal conductionPhysicsHeat equationClassical mechanicsDifferential equationRelativistic heat conductionLawMathematical analysisMechanicsSecond soundMathematicsPartial differential equationSpecific heatHeat flowDifferential (mechanical device)Heat transferSecond law of thermodynamicsThermal properties of materialsComposite Material MechanicsThermoelastic and Magnetoelastic Phenomena
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