2015
DOI: 10.1103/physrevlett.115.066403
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Linear Scaling of the Exciton Binding Energy versus the Band Gap of Two-Dimensional Materials

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Cited by 207 publications
(195 citation statements)
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“…4(a) we present the binding energy as a function of gap size for a wide range of two dimensional materials. In the absence of the anomalous exciton II, all binding energies fall close to a best fit line, a universal behaviour first noticed by Choi et al 27. In Fig.…”
Section: Resultssupporting
confidence: 83%
See 1 more Smart Citation
“…4(a) we present the binding energy as a function of gap size for a wide range of two dimensional materials. In the absence of the anomalous exciton II, all binding energies fall close to a best fit line, a universal behaviour first noticed by Choi et al 27. In Fig.…”
Section: Resultssupporting
confidence: 83%
“…4(a) we include several additional materials to those considered in ref. 27 which both changes the slope of the universal line and worsens the fit, however to a good approximation the linear law still holds. What lies behind this universal relation discovered by Choi et al To answer this in panel (b) of Fig.…”
Section: Resultsmentioning
confidence: 98%
“…[59][60][61] The parameters in this model, effective hole and electron mass along different crystallographic directions, and dielectric constant at zero frequency are calculated using HSE06 exchange-correlation functional. The obtained results for pristine SLP and BLP are in excellent agreement with previous GW-BSE results [49,50,62] and experimental measurement. [26] The calculated exciton binding E ex b is 0.76 eV, which confirm strongly bound exciton in SLP.…”
Section: Optical and Excitonic Propertiessupporting
confidence: 91%
“…With the approximated expression (6), we obtain excellent agreement for binding energies up to ∼ 0.5 eV, whereas the binding energies are underestimated for strongly bound excitons. Recently, first principles calculations have indicated that exciton binding energies in different 2D materials scale linearly with the band gaps [19]. In the present model, this behavior comes out naturally since without local field effects, the in-plane components of the polarizability in the Random Phase Approximation are given by…”
mentioning
confidence: 76%