2016
DOI: 10.1103/physrevb.94.224306
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Effects of electronic relaxation processes on vibrational linewidths of adsorbates on surfaces: The case of CO/Cu(100)

Abstract: We investigate nonadiabatic effects for the vibrational stretch mode of the CO molecule adsorbed on the top site of the Cu(100) surface. By studying the long-wavelength (q ≈ 0) imaginary and real parts of the density functional theory based phonon self-energy due to the electron-phonon coupling λ we obtain the phonon linewidth and the frequency renormalization of the CO stretch mode, respectively. To simulate electronic scattering processes that lead to further damping of the phonon modes we include a phenomen… Show more

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Cited by 34 publications
(65 citation statements)
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“…An emblematic example is the IS mode of CO on Cu(100). Even if its relaxation is considered to be mostly nonadiabatic [2,24], the corresponding vibrational linewidths calculated recently with ab initio firstorder perturbation theory are significantly lower than the experimental values [25,26]. This discrepancy together with the indisputable evidence for the intermode coupling in CO/Cu(100) [5,14] points out to an overlooked relaxation mechanism that should incorporate both the nonadiabatic and intermode couplings on the same footing.…”
mentioning
confidence: 87%
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“…An emblematic example is the IS mode of CO on Cu(100). Even if its relaxation is considered to be mostly nonadiabatic [2,24], the corresponding vibrational linewidths calculated recently with ab initio firstorder perturbation theory are significantly lower than the experimental values [25,26]. This discrepancy together with the indisputable evidence for the intermode coupling in CO/Cu(100) [5,14] points out to an overlooked relaxation mechanism that should incorporate both the nonadiabatic and intermode couplings on the same footing.…”
mentioning
confidence: 87%
“…State-of-the-art theory.-Thus far the vibrational relaxation of molecules at metal surfaces was studied mostly by means of the (first-order) Fermi's golden rule formula (i.e., by only considering the terms ∝ g 2 , where g is the electron-phonon matrix element) [15-18, 25, 27-29]. An analogous pathway in many-body perturbation theory (MBPT) is to calculate the phonon self-energy due to electron-phonon coupling up to first order, π [1] λ (q, ω) (λ, q, and ω are the index, momentum, and energy of the phonon mode, respectively) [26]. The corresponding phonon linewidth is obtained by taking the imaginary part of π [1] λ , i.e., γ [1] qλ = −2Im π [1] λ (q, ω qλ ).…”
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confidence: 99%
“…This practice corresponds to departing from the strict zero-frequency limit by averaging over nonadiabatic coupling contributions away from the Fermi level. 57 Recently, Zin and Subotnik have put forward an alternative method to calculate EFT practically based on interpolation. 58 The EFT calculations are performed using the all-electron, local atomic orbital code FHI-aims.…”
Section: Theorymentioning
confidence: 99%
“…Finally, I stress that the presented theoretical framework is quite general and can be employed in other interesting cases where electron relaxation processes are expected to be decisive. For instance, it could help elucidate the processes responsible for the large broadening of the E 2g phonon in highly doped graphene [12] or graphite [6], as well as for the anomalous temperature behavior of hexagonal-close-packed transition metals [41].Within the many-body perturbation theory, the NA phonon properties are usually extracted from the phonon propagator [3,13,42],where q and ν are the phonon momentum and band index, respectively, ω A qν is the adiabatic phonon fre-arXiv:1806.03212v2 [cond-mat.mtrl-sci]…”
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confidence: 99%