  We consider the Schr\"odinger equation with a general interaction term, which
is localized in space, for radially symmetric initial data in $n$ dimensions,
$n\geq5$. The interaction term may be space-time dependent and nonlinear.
Assuming that the solution is bounded in $H^1(\mathbb{R}^n)$ uniformly in time,
we prove soliton resolution conjecture (Asymptotic completeness) by
demonstrating that the solution resolves into a smooth and localized part and a
free radiation in $\mathcal{L}^2_x(\mathbb{R}^n)$ norm. Examples of such
equations include inter-critical and super-critical nonlinear Schr\"odinger
equations, saturated nonlinearities, time-dependent potentials, and
combinations of these terms.
