  In this paper, we first deduce the asymptotic expansions of resolvent of
$H=(-\Delta)^2+V$ with the presence of resonance or eigenvalue at the
degenerate zero threshold for $d\geq5$. In particular, we identify these
resonance spaces for full kinds of zero resonances. As a consequence, we then
establish the {\it time asymptotic expansions} and {\it Kato-Jensen estimates}
for the solution of fourth-order Schr\"odinger equation under the presence of
zero resonance or eigenvalue.
