2016
DOI: 10.1103/physrevlett.117.025503
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Blocking Phonon Transport by Structural Resonances in Alloy-Based Nanophononic Metamaterials Leads to Ultralow Thermal Conductivity

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Cited by 177 publications
(174 citation statements)
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“…The pioneering works mainly studied how local resonances flatten phonon dispersion and open phononic bandgaps, which can suppress propagation of phonons at gigahertz frequencies. In the past few years, this idea expanded beyond the phononic bandgaps and researchers began dreaming about the suppression of phonons in the terahertz frequency range thus reducing the thermal conductivity of materials [30,32,33,55]. However, the Brillouin light scattering experiments could confirm changes in phonon dispersion only up to a few tens of gigahertz [31,48], which affects only a negligible part of the thermal phonon spectrum at room temperature.…”
Section: Discussionmentioning
confidence: 99%
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“…The pioneering works mainly studied how local resonances flatten phonon dispersion and open phononic bandgaps, which can suppress propagation of phonons at gigahertz frequencies. In the past few years, this idea expanded beyond the phononic bandgaps and researchers began dreaming about the suppression of phonons in the terahertz frequency range thus reducing the thermal conductivity of materials [30,32,33,55]. However, the Brillouin light scattering experiments could confirm changes in phonon dispersion only up to a few tens of gigahertz [31,48], which affects only a negligible part of the thermal phonon spectrum at room temperature.…”
Section: Discussionmentioning
confidence: 99%
“…This mode flattening is often described as hybridization between the membrane modes and the resonant frequencies of the pillars. Analyzing the relative height of the mode location (ξ) [30,31], we find that the states corresponding to the flattened regions are localized inside the pillars (green color) [30,3234]. Such localized states at the resonant frequencies are called local resonances.
10.1080/14686996.2018.1542524-F0001Figure 1.Phonon dispersion of a pillar-based PnC (solid lines), a silicon membrane (dashed lines), and resonant frequencies of a pillar (horizontal dash-dotted lines).
…”
Section: Physics Of Local Resonances and Phononic Bandgapsmentioning
confidence: 99%
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“…11 We previously used the spectrally-decomposed MFP method to calculate the non-equilibrium MFPs in low-dimensional systems such as carbon nanotubes, 9 anharmonic chains, 11 and nanowires with resonant scatterers. 12 We demonstrated that the non-equilibrium MFPs transparently describe the ballistic-to-diffusive transition in the length-dependence of thermal conductivity 9,11,12 and reveal the effects of structural modifications such as alloying on frequency-dependent phonon transport. 12 Compared to previous calculations for a-Si, the spectrally-decomposed MFP method has several advantages.…”
Section: Introductionmentioning
confidence: 99%