\eea
where $L_z$ is the height of the box and $n$ is the number of surfaces.
The pressure in the z-direction is corrected by scaling the height of
-the box with $\mu_z$
+the box with $\mu_{zz}$
\beq
\Delta P_{zz} = \frac{\Delta t}{\tau_p} \{ P_{0zz} - P_{zz}(t) \}
\eeq
\beq
\mu_{zz} = 1 + \beta_{zz} \Delta P_{zz}
\eeq
-This is similar to normal pressure coupling, except that the power
+This is similar to normal pressure coupling, except that the factor
of $1/3$ is missing.
The pressure correction in the $z$-direction is then used to get the
correct convergence for the surface tension to the reference value $\gamma_0$.
coupling. Normally an incorrect compressibility will just scale $\tau_p$,
but with surface tension coupling it affects the convergence of the surface
tension.
-When $\beta_{zz}$ is set to zero (constant box height), $\Delta P_z$ is also set
+When $\beta_{zz}$ is set to zero (constant box height), $\Delta P_{zz}$ is also set
to zero, which is necessary for obtaining the correct surface tension.
\subsubsection{MTTK pressure control algorithms}