  In this paper, we prove the global existence of general small solutions to
compressible viscoelastic system. We remove the "initial state" assumption
($\tilde \rho_0 \det F_0 =1$) and the "div-curl" structure assumption compared
with previous works. It then broadens the class of solutions to a great extent,
more precisely the initial density state would not be constant necessarily, and
no more structure is need for global well-posedness. It's quite different from
the elasticity system in which structure plays an important role. Since we can
not obtain any dissipation information for density and deformation tensor, we
introduce a new effective flux in the thought of regarding the wildest
"nonlinear term" as "linear term". Although the norms of solution may increase
now, we can still derive the global existence for it.
