Based on the AfKdV equation of Xu et al.([1]), a theory on the velocities o
f the precursor soliton generation in two-layer flow over topography is pre
sented in the present paper. Moving velocities of precursor solitons, of th
e first zero-crossing of the tailing wavetrain and of the flow behind the t
opography are found theoretically. It is shown that for a given topography,
when its moving velocities are at the resonant points, we have the followi
ng rules: the ratio of the moving velocity of the precursor solitons to tha
t of the first zero-crossing of the tailing wavetrain equals -4/3. At the s
ame time, the ratio of the width of generating region of the precursor soli
tons to that of the depressed water region equals also -4/3. The theoretica
l results are examined by means of numerical calculation. The comparison be
tween the theoretical and numerical results are found in good agreement. Fo
r different stratified parameters of two-layer how, the velocities of the p
recursor soliton generation are also predicted in terms of the present theo
retical results.