  We consider It\^o uniformly nondegenerate equations with time independent
coefficients, the diffusion coefficient in $W^{1}_{2+\varepsilon,loc}$, and the
drift in a Morrey class containing $L_{d}$. We prove the unique strong
solvability in the class of admissible solutions for any starting point. The
result is new even if the diffusion is constant.

Probability;Analysis of PDEs