M. Salins

发表

On the Smoluchowski-Kramers approximation for SPDEs and its interplay with large deviations and long time behavior

M. Freidlin, S. Cerrai, M. Salins, 2016, 1602.04279.

Smoluchowski–Kramers approximation for the damped stochastic wave equation with multiplicative noise in any spatial dimension

M. Salins, 2018, Stochastics and Partial Differential Equations: Analysis and Computations.

Importance sampling for stochastic reaction-diffusion equations in the moderate deviation regime

K. Spiliopoulos, M. Salins, Ioannis Gasteratos, 2022, 2206.00646.

Global solutions to the stochastic heat equation with superlinear accretive reaction term and superlinear multiplicative noise term on a bounded spatial domain

M. Salins, 2021, 2110.10130.

SMOLUCHOWSKI–KRAMERS APPROXIMATION AND LARGE DEVIATIONS FOR INFINITE-DIMENSIONAL NONGRADIENT SYSTEMS WITH APPLICATIONS TO THE EXIT PROBLEM1 BY SANDRA CERRAI

M. Salins, 2016 .

Existence and uniqueness of global solutions to the stochastic heat equation with superlinear drift on an unbounded spatial domain

M. Salins, 2021, Stochastics and Dynamics.

On Dynamical Systems Perturbed by a Null-Recurrent Fast Motion: The Continuous Coefficient Case with Independent Driving Noises

M. Salins, Zsolt Pajor-Gyulai, 2014, 1410.4625.

Uniform large deviation principles for Banach space valued stochastic differential equations

P. Dupuis, M. Salins, 2018 .

On Dynamical Systems Perturbed by a Null-Recurrent Fast Motion: The Continuous Coefficient Case with Independent Driving Noises

M. Salins, Zsolt Pajor-Gyulai, 2015, Journal of Theoretical Probability.

Markov processes with spatial delay: path space characterization, occupation time and properties

Konstantinos Spiliopoulos, Michael Salins, K. Spiliopoulos, 2016, 1601.03759.

Metastability and exit problems for systems of stochastic reaction–diffusion equations

K. Spiliopoulos, M. Salins, 2019, The Annals of Probability.

Systems of small-noise stochastic reaction–diffusion equations satisfy a large deviations principle that is uniform over all initial data

M. Salins, 2020, 2008.01140.

Uniform large deviation principles for Banach space valued stochastic evolution equations

P. Dupuis, A. Budhiraja, M. Salins, 2018, Transactions of the American Mathematical Society.

PR ] 1 M ar 2 01 8 Uniform large deviation principles for Banach space valued stochastic differential equations

P. Dupuis, A. Budhiraja, M. Salins, 2018 .

Smoluchowski-Kramers approximation and large deviations for infinite dimensional non-gradient systems with applications to the exit problem

S. Cerrai, M. Salins, 2014, 1403.5745.

Smoluchowski-Kramers approximation and large deviations for infinite dimensional gradient systems

Michael Salins, Sandra Cerrai, S. Cerrai, 2014, Asymptot. Anal..

Smoluchowski–Kramers approximation for the damped stochastic wave equation with multiplicative noise in any spatial dimension

M. Salins, 2018, Stochastics and Partial Differential Equations: Analysis and Computations.

On the Smoluchowski-Kramers approximation for a system with infinite degrees of freedom exposed to a magnetic field

S. Cerrai, M. Salins, 2014, 1409.0803.

On dynamical systems perturbed by a null-recurrent motion: The general case

M. Salins, Zsolt Pajor-Gyulai, 2015, 1508.05346.

On a general approach to Freidlin-Wentzell exit problems for stochastic equations in Banach spaces

M. Salins, 2014, 1410.0225.

Existence of global solutions to the stochastic heat equation with super-linear drift on an unbounded spatial domain

M. Salins, 2021 .

Global solutions for the stochastic reaction-diffusion equation with super-linear multiplicative noise and strong dissipativity

Michael Salins, M. Salins, 2021, Electronic Journal of Probability.

Rare event simulation via importance sampling for linear SPDE’s

Konstantinos Spiliopoulos, Michael Salins, K. Spiliopoulos, 2016, 1609.04365.

Existence and uniqueness for the mild solution of the stochastic heat equation with non-Lipschitz drift on an unbounded spatial domain

M. Salins, 2020, 2002.02016.

On uniqueness and blowup properties for a class of second order SDEs

C. Mueller, M. Salins, E. Neuman, 2017, 1702.07419.

Importance sampling for stochastic reaction–diffusion equations in the moderate deviation regime

K. Spiliopoulos, M. Salins, Ioannis Gasteratos, 2022, Stochastics and Partial Differential Equations: Analysis and Computations.

Moderate deviations for systems of slow–fast stochastic reaction–diffusion equations

K. Spiliopoulos, M. Salins, Ioannis Gasteratos, 2020, Stochastics and Partial Differential Equations: Analysis and Computations.

Preventing Finite-Time Blowup in a Constrained Potential for Reaction-Diffusion Equations

M. Salins, John Ivanhoe, 2024, 2406.15672.