1964
DOI: 10.1103/physrevlett.12.641
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Heat Pulses in Quartz and Sapphire at Low Temperatures

Abstract: Experiments have been performed on the propagation of heat pulses in single-crystal dielectric materials at temperatures sufficiently low that only boundary and "defect" scattering should be effective in deflecting the phonons from direct rectilinear flow. Such heat-pulse experiments can give more direct and unambiguous information then the usual thermal conductivity measurements on how the thermal phonons travel across the crystal since their trajectories can be resolved both in time and in space. The techniq… Show more

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Cited by 193 publications
(42 citation statements)
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“…Various experimental techniques such as photoacoustic wave propagation [9], inelastic neutron scattering [10], heat pulse techniques [11], a time-resolved x-ray diffraction technique [12], and others have some limitation such as a restriction on the sample type, accessible phonon frequency range, or applicable temperatures.…”
mentioning
confidence: 99%
“…Various experimental techniques such as photoacoustic wave propagation [9], inelastic neutron scattering [10], heat pulse techniques [11], a time-resolved x-ray diffraction technique [12], and others have some limitation such as a restriction on the sample type, accessible phonon frequency range, or applicable temperatures.…”
mentioning
confidence: 99%
“…If t t < n as it might occur below a sufficiently low temperature, the heat pulse propagates ballistically. Ballistic phonon propagations have been observed in other dielectric materials such as quartz and sapphire by Gutfeld and Nethercot [19] and in silicon [20]. Narayanamurti and Dynes [21] observed tehm in both solid 4 He and 3 He at their respective melting pressures.…”
Section: Heat Pulse and Second Sound Propagation In Normal Solidmentioning
confidence: 92%
“…One of behaviors that seems to be non-physical is the infinite speed of the propagation of heat. Another non-physical presumption concerns the investigated Fourier-Kirchhoff equation, which states that the heat flux as well as the temperature gradient are able to instantaneously change, which does not agree with empirical research [5,6]. In addition, owing to the miniaturization of many electronic devices and the influential speed gain of their operation, the Fourier-Kirchhoff model is not apposite for electronic structures developed in technology nodes smaller than about 200 nm [8].…”
Section: Selected Thermal Model Overviewmentioning
confidence: 97%