  Lieanders are special cases of meanders and first appeared in connection with
Lie algebras. Using the results from the author with E. Goujard, P. Zograf and
A. Zorich, we prove a polynomial asymptotics for the number of lieanders with
fixed composition sizes as the number of arches tend to infinity. The
coefficients of the asymptotics are rational numbers divided by an even power
of pi.
