2014
DOI: 10.1103/physrevb.90.174304
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Triggering waves in nonlinear lattices: Quest for anharmonic phonons and corresponding mean-free paths

Abstract: Guided by a stylized experiment we develop a self-consistent anharmonic phonon concept for nonlinear lattices which allows for explicit "visualization." The idea uses a small external driving force which excites the front particles in a nonlinear lattice slab and subsequently one monitors the excited wave evolution using molecular dynamics simulations. This allows for a simultaneous, direct determination of the existence of the phonon mean-free path with its corresponding anharmonic phonon wave number as a fun… Show more

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Cited by 35 publications
(49 citation statements)
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References 56 publications
(116 reference statements)
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“…Because the MFPs reported in Ref. [21] correspond to the decay length of vibrational amplitude and not the square of amplitude as in our definition, we divide the mean free paths of Ref. [21] by two to allow for a meaningful comparison.…”
Section: B Mean Free Pathsmentioning
confidence: 99%
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“…Because the MFPs reported in Ref. [21] correspond to the decay length of vibrational amplitude and not the square of amplitude as in our definition, we divide the mean free paths of Ref. [21] by two to allow for a meaningful comparison.…”
Section: B Mean Free Pathsmentioning
confidence: 99%
“…[21] correspond to the decay length of vibrational amplitude and not the square of amplitude as in our definition, we divide the mean free paths of Ref. [21] by two to allow for a meaningful comparison. This procedure ensures that for a harmonic chain coupled to dissipative Langevin heat baths with coupling constant γ (see Sec.…”
Section: B Mean Free Pathsmentioning
confidence: 99%
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“…The nontrivial scenario where this assumption holds is the two-segment model studied herein where due to the weak interfacial coupling each segment can be assumed to attain a local equilibrium with the temperature of its respective bath. Furthermore, we ensure that each segment comprises only of a few atoms such that the mean-free path of the phonons, which is typically hundreds of atoms [30,31], is much longer than the segment length. Hence, QSCPT could be applied independently to the two segments without the need to deal with nonequilibrium averages [32].…”
Section: Model and Theorymentioning
confidence: 99%
“…Since then, effective phonons [61][62][63][64] are regarded as the energy carriers in nonlinear lattices.…”
Section: Introductionmentioning
confidence: 99%