  Small-space and large-time estimates and asymptotic expansion of the
distribution function and (the derivatives of) the density function of hitting
times of points for symmetric L\'evy processes are studied. The L\'evy measure
is assumed to have completely monotone density function, and a scaling-type
condition inf z Psi"(z) / Psi'(z) > 0 is imposed on the L\'evy-Khintchine
exponent Psi. Proofs are based on generalised eigenfunction expansion for
processes killed upon hitting the origin.
