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math.PR2020
Some properties of solutions of Itô equations with drift in
N. V. Krylov
This paper is a natural continuation of [8], where strong Markov processes are constructed in time inhomogeneous setting with Borel measurable uniformly bounded and uniformly nonde…
math.PR2020★ 7 cited
On time inhomogeneous stochastic Itô equations with drift in
N. V. Krylov
We prove the solvability of Itô stochastic equations with uniformly nondegenerate, bounded, measurable diffusion and drift in . Actually, the powers of s…
math.PR2020
On diffusion processes with drift in
N. V. Krylov
We investigate properties of Markov quasi-diffusion processes corresponding to elliptic operators , acting on functions on , with measura…