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High frequency optomechanical disk resonators in III–V ternary semiconductors: erratum

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Abstract

An erratum is presented to correct for a typo in the appendix of the original article.

© 2019 Optical Society of America under the terms of the OSA Open Access Publishing Agreement

There was a typo in the appendix of the subject paper [1], where the original Eq. 4 must read:

Γm,eff=Γm[1+|<a>|2g02Γm{κ(Δω+ωm)2+κ24κ(Δωωm)2+κ24}+|<a>|2g0ΓmFpth1xzpf(1+ωm2τth2){κ2(Δω+ωm)ωmτth(Δω+ωm)2+κ24κ+2(Δωωm)ωmτth(Δωωm)2+κ24}]
with xzpf=2meffωm and g0 = gomxzpf. Note that in the limit (1τth, ωm) << κ, this formula coincides with earlier expressions established within a delayed force model of optomechanics [2, 3]. Note as well that the GaAs phoelastic coefficient p44 quoted in Table 3 must read −0.072 instead of −0.172.

References

1. B. Guha, S. Mariani, A. Lemaître, S. Combrié, G. Leo, and I. Favero, “High frequency optomechanical disk resonators in III–V ternary semiconductors,” Opt. Express 25(20), 24639–24649 (2017). [CrossRef]   [PubMed]  

2. C. Metzger, I. Favero, A. Ortlieb, and K. Karrai, “Optical self cooling of a deformable Fabry-Perot cavity in the classical limit,” Physical Review B 78(3), 035309 (2008). [CrossRef]  

3. J. Restrepo, J. Gabelli, C. Ciuti, and I. Favero, “Classical and quantum theory of photothermal cavity cooling of a mechanical oscillator,” Comptes Rendus Physique 12, 860 (2011). [CrossRef]  

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Equations (1)

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Γ m , eff = Γ m [ 1 + | < a > | 2 g 0 2 Γ m { κ ( Δ ω + ω m ) 2 + κ 2 4 κ ( Δ ω ω m ) 2 + κ 2 4 } + | < a > | 2 g 0 Γ m F pth 1 x zpf ( 1 + ω m 2 τ th 2 ) { κ 2 ( Δ ω + ω m ) ω m τ th ( Δ ω + ω m ) 2 + κ 2 4 κ + 2 ( Δ ω ω m ) ω m τ th ( Δ ω ω m ) 2 + κ 2 4 } ]
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