  In this article, we study the pseudo-isomorphism class of the dual fine
Selmer group $X$ attached to a $p$-adic Galois deformation whose deformation
ring $\Lambda$ is isomorphic to the ring of formal power series. By using the
"Kolyvagin system" arising from a given Euler system $c$, we shall construct
ideals $C_i(c)$ of $\Lambda$, and prove that the ideals $C_i(c)$ approximate
the higher Fitting ideals of $X$ under suitable hypothesis. In particular, we
shall prove that the ideals $C_i(c)$ arising from the Euler system of
Beilinson-Kato elements determine the pseudo-isomorphism classes of the dual
fine Selmer groups attached to ordinary and nearly ordinary Hida deformations
satisfying certain conditions.
