  We present some results concerning the solvability of linear elliptic
equations in bounded domains with the main coefficients almost in VMO, the
drift and the free terms in Morrey classes containing $L_{d}$, and bounded
zeroth order coefficient. We prove that the second-order derivatives of
solutions are in a local Morrey class containing $W^{2}_{p,loc}$. Actually, the
exposition is given for fully nonlinear equations and encompasses the above
mentioned results, which are new even if the main part of the equation is just
the Laplacian.
