  We study the asymptotic behavior of large data radial solutions to the
focusing Schr\"odinger equation $i u_t + \Delta u = -|u|^2 u$ in $\R^3$,
assuming globally bounded $H^1(\R^3)$ norm (i.e. no blowup in the energy
space). We show that as $t \to \pm \infty$, these solutions split into the sum
of three terms: a radiation term that evolves according to the linear
Schr\"odinger equation, a smooth function localized near the origin, and an
error that goes to zero in the $\dot H^1(\R^3)$ norm. Furthermore, the smooth
function near the origin is either zero (in which case one has scattering to a
free solution), or has mass and energy bounded strictly away from zero, and
obeys an asymptotic Pohozaev identity. These results are consistent with the
conjecture of soliton resolution.
