2004
DOI: 10.1103/physrevlett.93.185503
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Kohn Anomalies and Electron-Phonon Interactions in Graphite

Abstract: We demonstrate that graphite phonon dispersions have two Kohn anomalies at the Γ-E2g and K-A ′ 1 modes. The anomalies are revealed by two sharp kinks. By an exact analytic derivation, we show that the slope of these kinks is proportional to the square of the electron-phonon coupling (EPC). Thus, we can directly measure the EPC from the experimental dispersions. The Γ-E2g and K-A ′ 1 EPCs are particularly large, whilst they are negligible for all the other modes at Γ and K. PACS numbers: 63.20.Dj, 63.20.Kr, 71.… Show more

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Cited by 848 publications
(1,034 citation statements)
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References 29 publications
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“…The D peak is due to the breathing modes of sp 2 rings and requires a defect for its activation. 24,25,36 It comes from TO phonons around K, 24,25 is active by double resonance (DR), 36 and is strongly dispersive with excitation energy due to a Kohn Anomaly at K. 37 The 2D peak is the second order of the www.acsnano.org D peak. This is a single band in monolayer graphene, whereas it splits in four in bilayer graphene, reflecting the evolution of the band structure.…”
Section: Methodsmentioning
confidence: 99%
“…The D peak is due to the breathing modes of sp 2 rings and requires a defect for its activation. 24,25,36 It comes from TO phonons around K, 24,25 is active by double resonance (DR), 36 and is strongly dispersive with excitation energy due to a Kohn Anomaly at K. 37 The 2D peak is the second order of the www.acsnano.org D peak. This is a single band in monolayer graphene, whereas it splits in four in bilayer graphene, reflecting the evolution of the band structure.…”
Section: Methodsmentioning
confidence: 99%
“…A full two-dimensional calculation of the Raman response of the 2D, taking into account trigonal warping effects as well as the details of the phonon dispersion near the K point, 42 would be highly desirable.…”
mentioning
confidence: 99%
“…These scattering processes are enhanced for phonons of the longitudinal optical (LO) and transverse optical (TO) branches close to the Γ point (or LO(Γ) and TO(Γ) branches), and the transverse optical branch close to the K point (or TO(K) branch). Accounting for these processes in the adiabatic approximation yields Kohn anomalies as finite slopes of the LO(Γ) and TO(K) branches at the Γ and K points, respectively [7,14]. The phonons of these branches at the two points have symmetry E 2g and ′ 1 A , and are often referred to as the G mode and the ′ 1 A mode, respectively.…”
Section: Theoretical Partmentioning
confidence: 99%