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We consider uniformly elliptic and parabolic second-order equations withbounded zeroth-order and bounded VMO leading coefficients and possibly growingfirst-order coefficients. We look for solutions which are summable to the$p$-th power with respect to the usual Lebesgue measure along with their firstand second-order derivatives with respect to the spatial variable.

On linear elliptic and parabolic equations with growing drift in Sobolev spaces without weights