  Let $N$ be a compact hyperbolic manifold, $M\subset N$ an embedded totally
geodesic submanifold, and let $-\hbar^2\Delta_{N}$ be the semiclassical
Laplace--Beltrami operator.
  For any $\varepsilon>0$, we explicitly construct families of
\emph{quasimodes} of spectral width at most
$\varepsilon\frac{\hbar}{|\log\hbar|}$ which exhibit a "strong scar" on $M$ in
that their microlocal lifts converge weakly to a probability measure which
places positive weight on $S^*M$ ($\hookrightarrow S^*N$). An immediate
corollary is that \emph{any} invariant measure on $S^*N$ occurs in the ergodic
decomposition of the semiclassical limit of certain quasimodes of width
$\varepsilon \frac{\hbar}{|\log\hbar|}$
