SDEs with singular drifts and multiplicative noise on general space-time domains C.~Ling, M. R"ockner, X. Zhu.
Path-by-path uniqueness for stochastic differential equations under Krylov-Röckner condition L. Anzeletti, K. Lê, C.~Ling.
Quantitative approximation of stochastic kinetic equations: from discrete to continuum Z. Hao, K. Lê, C. ~Ling.
Regularisation by Gaussian rough path lifts of fractional Brownian motions K. Dareiotis, M. Gerencsér, K. Lê, C. ~Ling.
Strong convergence of the Euler scheme for singular kinetic SDEs driven by α-stable processes C. ~Ling.
Numerical approximation of Cahn-Hilliard type nonlinear SPDEs with additive space-time white noise , D. Bl"omker, C.~Ling, J. Rimmele
Weak Existence for Degenerate Distribution Dependent SDEs with multiplicative Noise -- a pathwise regularization approach, F. Harang, C. ~Ling, P. H.C. Pang
Stochastic Differential Equations with Singular Drifts and Multiplicative Noises (PhD thesis 2019), C.~Ling.
Strong well-posedness for stochastic differential equations with coefficients in mixed-norm spaces (Potential Analysis), C.~Ling, L. Xie
Regularity of Local times associated to Volterra-L'evy processes and path-wise regularization of stochastic differential equations (Journal of Theoretical Probability), F.A. Harang, C. ~Ling.
Nonlocal elliptic equation in H"older space and the martingale problem (Journal of Differential Equations), C.~Ling, G. Zhao
The perfection of local semi-flows and local random dynamical systems with applications to SDEs (Stochastics and Dynamics), C.~Ling, M. Scheutzow, I. Vorkastner.
A Wong-Zakai theorem for SDEs with singular drift (Journal of Differential Equations), C.~Ling, S. Riedel, M. Scheutzow.
Stability estimates for singular SDEs and applications (Electronic Journal of Probability) L. Galeati, C.~Ling.
Expansion and attraction of RDS: long time behavior of the solution to singular SDE (Electronic Journal of Probability) C.~Ling, M. Scheutzow.
The Milstein scheme for singular SDEs with Hölder continuous drift (IMA Journal of Numerical Analysis) M. Gerencsér, G Lampl, C. ~Ling.
Taming singular stochastic differential equations: A numerical method (Annals of Probability) K. Lê, C.~Ling.