2017
DOI: 10.1016/j.aop.2016.11.016
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Dynamical centrosymmetry breaking — A novel mechanism for second harmonic generation in graphene

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Cited by 7 publications
(8 citation statements)
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“…( 16) is plotted in units of the pulse-normalised frequency ω/ω 0 . The linear model shows the well-known strong third harmonic observed in graphene, as well as small second-harmonic peaks previously reported to exist due to light-induced dynamical centrosymmetry breaking [19,24]. As expected, the explicit centrosymmetry breaking of the lattice arrangement as depicted in Fig.…”
Section: A Role Of the K • P Expansionsupporting
confidence: 82%
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“…( 16) is plotted in units of the pulse-normalised frequency ω/ω 0 . The linear model shows the well-known strong third harmonic observed in graphene, as well as small second-harmonic peaks previously reported to exist due to light-induced dynamical centrosymmetry breaking [19,24]. As expected, the explicit centrosymmetry breaking of the lattice arrangement as depicted in Fig.…”
Section: A Role Of the K • P Expansionsupporting
confidence: 82%
“…The output current J has, perhaps surprisingly, both non-vanishing longitudinal and transverse components to the electric field, polarised along Θ. The present machinery has been previously applied to both gapless and gapped graphene monolayers in [19,24]. The gapless case presented a straightforward analysis: only current along the same di-FIG.…”
Section: A Role Of the K • P Expansionmentioning
confidence: 96%
“…The full Dirac equation ( 1) can be recast in a more transparent set of equations, akin to the Bloch equations of a two-level system -the Dirac-Bloch equations (DBEs) -which are derived and shown for the case of massless Dirac fermions in Ref. 11 . When generalised to the massive case, they take the form:…”
Section: The Massive Dirac-bloch Equationsmentioning
confidence: 99%
“…However, intense and ultrashort pulses provide a regime where odd harmonics interfere generating even harmonics, once gapped. Besides, the dynamical centrosymmetry breaking mechanism, a field-driven effect that globally displaces the electronic dispersion and breaks the centrosymmetry k ↔ −k (and consequently r ↔ −r in direct space), has been shown to predict second-harmonic generation in freestanding, ungapped graphene 11 . Gapping the spectrum renders the electrons massive and, as will be demonstrated, induces a Berry phase in the carrier dynamics.…”
Section: Introductionmentioning
confidence: 99%
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