Correction to: A two-temperature generalized magneto-thermoelastic formulation for a rotating medium with thermal shock under hydrostatic initial stress

1 Correction To: Continuum Mech. Thermodyn. (2020) 32:883–900 https://doi.org/10.1007/s00161-019-00765-3

Unfortunately, the original version of the article contained error in the below equation terms. The correct equation terms should read as below

In Eq. (12), the term $-\gamma T_{0}\frac{\partial T}{\partial x}$ must be substituted with $-\gamma \frac{\partial \theta }{\partial x}$

In Eq. (13), the term $-\gamma T_{0}\frac{\partial T}{\partial y}$ must be substituted with $-\gamma \frac{\partial \theta }{\partial y}$

In Eq. (17), the term $-\frac{\gamma }{\rho C_{0}^{2}}\frac{\partial \theta }{\partial x}$ must be substituted with $-\frac{\gamma T_{0}}{\rho C_{0}^{2}}\frac{\partial \theta }{\partial x}$

In Eq. (18), the term $-\frac{\gamma }{\rho C_{0}^{2}}\frac{\partial \theta }{\partial y}$ must be substituted with $-\frac{\gamma T_{0}}{\rho C_{0}^{2}}\frac{\partial \theta }{\partial y}$

The right form of Eq. (A.5) is $h^{'}=\frac{\mu _{e}H_{0}}{2\mu +\lambda }h$

In Tab. 1, the right dimensions of $\eta$ are $s\,m^{-2}$ and the right dimensions of $\rho$ are $kg\, m^{-3}$