Abstract
In this erratum the set of Eqs. (2a) and (2b), Eqs. (4) and (5), and
the corresponding figure and values in the text of Opt. Lett. 44, 4215 (2019) [CrossRef] have
been updated.
© 2020 Optical Society of
America
In [1], Eqs. 2a and 2b are
incorrect. The corrected versions are shown below: (2a)$$\delta {n_e} =
\frac{{n_o^3r_{51}^2{{\left( {{\Gamma _{2D}}\frac{{{V_d}}}{{{G_x}}}}
\right)}^2}}}{{2\left(\frac{1}{{n_e^2}} -
\frac{1}{{n_o^2}}\right)}},$$
(2b)$$\delta {n_o} = -
\frac{{n_e^3r_{51}^2{{\left( {{\Gamma _{2D}}\frac{{{V_d}}}{{{G_x}}}}
\right)}^2}}}{{2\left(\frac{1}{{n_e^2}} -
\frac{1}{{n_o^2}}\right)}}.$$
Similarly, Eqs. (4) and (5) in [1] are
corrected below:
$$r_{51}=\left(\frac{m\lambda}{L}\cdot\frac{\frac{1}{n_e^2}-\frac{1}{n_o^3}}{n_e^3+n_o^3}\right)^{1/2}\cdot\left(\frac{G_x}{V_{m
\pi}\cdot\Gamma_{2D}}\right)\!,$$
$$(V_\pi)^2L=\frac{\lambda\left(\frac{1}{n_e^2}-\frac{1}{n_o^2}\right)}{n_e^3+n_o^3}\cdot{\left(\frac{G_x}{r_{51}\Gamma_{2D}}\right)}^{2}.$$
Figure 6 from [1] is also corrected here
(see Fig. 1). In the abstract,
“606 pm/V” should be “429 pm/V,” and “$68\,\,({\rm V}_{2}\cdot{\rm
mm})$” should be “$13.5\,\,({\rm V}_{2}\cdot{\rm
cm})$.” In the first paragraph of the left column
in page 4218, “606” on the first line and the last line should be “429.” In
the second paragraph of the left column in page 4218, Ref. [5] on the third
line should be [15]; “$67.84\,\,({\rm V}_{2}\cdot{\rm
mm})$” on the sixth line should be “$13.5\,\,({\rm V}_{2}\cdot{\rm
cm})$,” and “$1.36\,\,({\rm V}\cdot{\rm
cm})$” on the eighth line should be “$2.70\,\,({\rm V}\cdot{\rm
cm})$”.
Reference
1. M. X. Luo, D. G. Sun, N. Sun, Y. Hu, K. P. Zhang, D. S. Wang, Y. Li, B. Xing, Y. M. Xu, and D. Wu, Opt. Lett. 44, 4215 (2019). [CrossRef]
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Equations (4)
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(2a)
(2b)
(3)
(4)