- M. Salins,
*Smoluchowski-Kramers approximation for the damped stochastic wave equation with multiplicative noise in any spatial dimension*, to appear in Stochastic and Partial Differential Equations: Analysis and Computation (2018), 37 pgs.**arXiv:1801.10538** - A. Gomez, J.J. Lee, C. Mueller, E. Neuman, and M. Salins,
*On Uniquness and blowup properties for a class of second order SDEs*, Electronic Journal of Probability 22(72) (2017), pp. 1-17**arXiv:1702.07419**. - M. Salins, K. Spiliopoulos,
*Rare event simulation via importance sampling for linear SPDE's*, Stochastics and Partial Differential Equations: Analysis and Compuation 5(4) (2017), pp. 652-690.**arXiv:1609.04365**. - Z. Pajor-Gyulai, M. Salins,
*On dynamical systems perturbed by a null-recurrent motion: The general case*, Stochastic Processes and their Applications 127(6) (2017), pp. 1960-1997.**arXiv:1508.05346**. - S. Cerrai, M. Freidlin, M. Salins,
*On the Smoluchowski-Kramers approximation for SPDEs and its interplay with large deviations and long time behavior*, Discrete and Continuous Dynamical Systems 37(1) (2017), pp. 273-303.**arXiv:1602:04279**. - S. Cerrai, M. Salins,
*On the Smoluchowski-Kramers approximation for a system with infinite degrees of freedom exposed to a magnetic field*, Stochastic Processes and their Applications 127(1) (2017), pp. 273-303.**arXiv:1409.0803**. - M. Salins and K. Spiliopoulos,
*Markov processes with spatial delay: path space characterization, occupation time and properties*, to appear in Stochastics and Dynamics (2016), 24 pgs.**arXiv:1601:03759**. - S. Cerrai, M. Salins,
*Smoluchowski-Kramers approximation and large deviations for a general non-gradient system with an infinite number of degrees of freedom*, Annals of Probability 44(4) (2016), 2591-2642.**arXiv:1403.5745**. - Z. Pajor-Gyulai, M. Salins,
*On dynamical systems with perturbation driven by a null-recurrent fast motion: the continuous coefficient case*, Journal of Theoretical Probability 29(3) (2016), pp. 1083-1099.**arXiv:1410:4625**. - S. Cerrai, M. Salins,
*Smoluchowski-Kramers approximation and large deviations for infinite dimensional gradient systems*, Asymptotic Analysis 88 (2014), pp. 201-215.**arXiv:1403.5743**.

- A. Budhiraja, P. Dupuis, and M. Salins,
*Uniform large deviatoions principles for Banach space valued stochastic differential equations*, (2018), 62 pgs.**arXiv:1803.00648** - M. Salins,
*Equivalences and counterexamples between several definitions of the uniform large deviations principle*, (2017), 50 pgs.**arXiv:1712.07231** - W. Hu, K. Spiliopoulos, M. Salins,
*Large deviations and averaging for systems of slow-fast stochastic reaction-diffusion equations*, (2017), 62 pgs.**arXiv:1710.02618**