  By using some recent results for divergence form equations, we study the
$L_p$-solvability of second-order elliptic and parabolic equations in
nondivergence form for any $p\in (1,\infty)$. The leading coefficients are
assumed to be in locally BMO spaces with suitably small BMO seminorms. We not
only extend several previous results by Krylov and Kim [14]-[18] to the full
range of $p$, but also deal with equations with more general coefficients.
