A novel transient heat conduction phenomenon to distinguish the hydrodynamic and (quasi) ballistic phonon transport
Chuang Zhang, Zhaoli Guo

TL;DR
This study reveals a unique transient heat conduction phenomenon in hydrodynamic phonon transport, enabling clear differentiation from (quasi) ballistic regimes through numerical simulations based on the phonon Boltzmann transport equation.
Contribution
It introduces a novel transient heat propagation phenomenon that distinctly identifies hydrodynamic phonon transport from (quasi) ballistic transport using numerical modeling.
Findings
Transient temperature drops below initial temperature in hydrodynamic regime.
Phenomenon occurs only with normal scattering dominance.
Disappears in quasi-one-dimensional systems.
Abstract
Previous studies have predicted the failure of Fourier's law of thermal conduction due to the existence of wave like propagation of heat with finite propagation speed. This non-Fourier thermal transport phenomenon can appear in both the hydrodynamic and (quasi) ballistic regimes. Hence, it is not easy to clearly distinguish these two non-Fourier regimes only by this phenomenon. In this work, the transient heat propagation in homogeneous thermal system is studied based on the phonon Boltzmann transport equation (BTE) under the Callaway model. Given a quasi-one or quasi-two (three) dimensional simulation with homogeneous environment temperature, at initial moment, a heat source is added suddenly at the center with high temperature, then the heat propagates from the center to the outer. Numerical results show that in quasi-two (three) dimensional simulations, the transient temperature will…
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Taxonomy
TopicsThermal properties of materials · Thermoelastic and Magnetoelastic Phenomena · Numerical methods in inverse problems
