@article{Krylov_2020, title={On time inhomogeneous stochastic Itô equations with drift in $L_{d+1}$}, volume={72}, url={http://umj.imath.kiev.ua/index.php/umj/article/view/6280}, DOI={10.37863/umzh.v72i9.6280}, abstractNote={<p>UDC 519.21</p> <p>We prove the solvability of Itô stochastic equations with uniformly nondegenerate bounded measurable diffusion and drift in $L_{d+1}(R^{d+1}).$<br>Actually, the powers of summability of the drift in $x$ and $t$ could be different. <br>Our results seem to be new even if the diffusion is constant. The method of proving the solvability belongs to A. V. Skorokhod.<br>Weak uniqueness of solutions is an open problem even if the diffusion is constant.</p>}, number={9}, journal={Ukrains’kyi Matematychnyi Zhurnal}, author={Krylov, N. V. }, year={2020}, month={Sep.}, pages={1232-1253} }