  Let $(X, D)$ be a log smooth log canonical pair such that $K_X+D$ is ample.
Extending a theorem of Guenancia and building on his techniques, we show that
negatively curved K\"{a}hler-Einstein crossing edge metrics converge to
K\"{a}hler-Einstein mixed cusp and edge metrics smoothly away from the divisor
when some of the cone angles converge to $0$. We further show that near the
divisor such normalized K\"{a}hler-Einstein crossing edge metrics converge to a
mixed cylinder and edge metric in the pointed Gromov-Hausdorff sense when some
of the cone angles converge to $0$ at (possibly) different speeds.
