Corrigendum: Thermodynamic parameters of atomically thin superconductors derived from the upper critical field (2022 Supercond. Sci. Technol. 35 084007)

In my original article, equations (35)–(37) were inadvertently written with misprints. Correct versions of these equations are:

$$\begin{align}{\xi _{ab}}\left( T \right) = \frac{{{\xi _{ab}}\left( 0 \right)}}{{\left( {1 - 0.2429 \times {{\left( {\frac{T}{{{T_c}}}} \right)}^2} + 0.0396 \times {{\left( {\frac{T}{{{T_c}}}} \right)}^4}} \right)}}\frac{1}{{\sqrt {1 - \frac{1}{{2{k_B}T}} \displaystyle\mathop \int \nolimits_0^\infty \frac{{d\varepsilon }}{{{\text{cos}}{{\text{h}}^2}\left( {\frac{{\sqrt {{\varepsilon ^2} + \Delta _{ab}^2\left( T \right)} }}{{2{k_B}T}}} \right)}}} }},\end{align} \tag{ 35 }$$

$$\begin{align*} \left\{ {\begin{array}{@{}{l}} {B_{c2,{\text{perp}}}}\left( T \right) = \dfrac{{{\phi _0}}}{{2\pi }}\dfrac{1}{{\xi _{ab}^2\left( T \right)}} = \dfrac{{{\phi _0}}}{{2\pi }}\dfrac{{{{\left( {1 - 0.2429 \times {{\left( {\frac{T}{{{T_c}}}} \right)}^2} \,+\, 0.0396 \times {{\left( {\frac{T}{{{T_c}}}} \right)}^4}} \right)}^2}}}{{\xi _{ab}^2\left( 0 \right)}}\left( {1 - \frac{1}{{2{k_B}T}} \displaystyle\mathop \int \limits_0^\infty \frac{{d\varepsilon }}{{{\text{cos}}{{\text{h}}^2}\left( {\frac{{\sqrt {{\varepsilon ^2} + \Delta _{ab}^2\left( T \right)} }}{{2{k_B}T}}} \right)}}} \right) (36) \nonumber\\[44pt] {B_{c2,||}}\left( T \right) = \dfrac{{{\phi _0}}}{{2\pi }}\dfrac{1}{{{\xi _{ab}}\left( T \right)}}\dfrac{{\sqrt {12} }}{{{d_{sc}}}} = \dfrac{{{\phi _0}}}{{2\pi }}\dfrac{{\left( {1 - 0.2429 \times {{\left( {\frac{T}{{{T_c}}}} \right)}^2} \,+\, 0.0396 \times {{\left( {\frac{T}{{{T_c}}}} \right)}^4}} \right)}}{{{\xi _{ab}}\left( 0 \right)}}\dfrac{{\sqrt {12} }}{{{d_{sc}}}}\sqrt {1 - \frac{1}{{2{k_B}T}} \displaystyle\mathop \int \limits_0^\infty \frac{{d\varepsilon }}{{{\text{cos}}{{\text{h}}^2}\left( {\frac{{\sqrt {{\varepsilon ^2} + \Delta _{ab}^2\left( T \right)} }}{{2{k_B}T}}} \right)}}} \kern5.9pt(37) \end{array}}\right.\end{align*}$$

I confirm that misprints are restricted to the printing versions of these equations in the original article, and data analysis reported in the article was performed by the use of correct versions of these equations (which are equations (35)–(37) above). I would like to apologize for any inconvenience caused.

I am grateful to Professor Gang Mu (Shanghai Institute of Microsystem and Information Technology, Chinese Academy of Sciences, People's Republic of China) for pointing out errors in printing versions of equations (35)–(37) and for careful reading and commenting the original article.

The author also acknowledges financial support provided by the Ministry of Science and Higher Education of Russia (theme 'Pressure' No. АААА-А18-118020190104-3).

No new data were created or analyzed in this study.

The author declares no competing interests.