Very High Resolution Photoelectron Spectroscopy
DOI: 10.1007/3-540-68133-7_2
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Photoemission Spectroscopy with Very High Energy Resolution: Studying the Influence of Electronic Correlations on the Millielectronvolt Scale

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Cited by 5 publications
(8 citation statements)
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“…To understand the origin of the hump, we performed a fitting to using multiple Eliashberg spectral functions [green dashed curves in Fig. 2(d)] following the Debye model [33]. The fitting resulted in two Debye frequencies 75 ± 6 and 195 ± 10 meV, which are very much in agreement with the energy positions of the kinks found from the band dispersion [Fig.…”
Section: E-e F (Ev)supporting
confidence: 56%
“…To understand the origin of the hump, we performed a fitting to using multiple Eliashberg spectral functions [green dashed curves in Fig. 2(d)] following the Debye model [33]. The fitting resulted in two Debye frequencies 75 ± 6 and 195 ± 10 meV, which are very much in agreement with the energy positions of the kinks found from the band dispersion [Fig.…”
Section: E-e F (Ev)supporting
confidence: 56%
“…This value contains the energy resolution and contributions from extrinsic broadening effects as discussed in [22]. Such a linear temperature dependence is known from the high-temperature limit of the Debye model, where the slope is immediately related to the electron-phonon coupling parameter λ by ∂Γ/∂T = 2πλk B [39]. From a linear least-squares fit of the temperature dependence we obtain here λ ≈ 0.7, which would indicate a very strong electron-phonon coupling.…”
mentioning
confidence: 61%
“…2 shows the result of a quantitative line width analysis. The individual values for the full width at half maximum (FWHM) were obtained by a two step analysis: To restore the photoemission signal above E F , the spectra have been normalized to the Fermi-Dirac distribution (FDD) [21,[37][38][39][40] first, and then fitted by a Lorentzian, which describes the line shape of the peak reasonably well (see inset of Fig. 2).…”
mentioning
confidence: 99%
“…21 One feature is the explicit derivation in the atomic orbital and atomic displacement basis. In principle, it is possible to write the vibrational modes in terms of two bases.…”
Section: Electron-vibration Self-energymentioning
confidence: 99%
“…This is a rather standard way to approximate the electron-vibration coupling in photoemission spectroscopy at low temperatures. 21 To demonstrate, how Eq. ͑A22͒ is used, we show the generic result for Einstein model for vibrational density of states, g IJ ͑⍀͒ = ␦͑⍀ − ⍀ q ͒, and a constant electronic density of states, ␦␥ ͑E͒ = .…”
Section: + ប⍀͖͒D⍀ ͑A20͒mentioning
confidence: 99%