[1] Funaki T, Olla S.Fluctuations for $\nabla\varphi$ interface model on a wall. Stochastic Processes and their Applications, 2001, 94: 1-27
[2] Nualart D, Pardoux E.White noise driven quasilinear SPDEs with reflection. Probability Theory and Related Fields, 1992, 93: 77-89
[3] Yang J, Zhang T.Existence and uniqueness of invariant measures for SPDEs with two reflecting walls. Journal of Theoretical Probability, 2014, 27: 863-877
[4] Wang S, Jiang Y, Wang Y.Stochastic partial differential equation with reflection driven by fractional noises. Stochastics, 2020, 92: 46-66
[5] Yang J, Zhou Q.Reflected SPDEs driven by fractional noises. Acta Mathematicae Applicatae Sinica, English Series, 2020, 36: 347-360
[6] Zhang T.White noise driven SPDEs with reflection: strong Feller properties and Harnack inequalities. Potential Analysis, 2010, 33: 137-151
[7] Yang J, Zhai J, Zhou Q. The small time asymptotics of SPDEs with reflection. Abstract and Applied Analysis, 2014, 2014: Art 264263
[8] Niu M, Xie B.Wang's Harnack inequalities for space-time white noises driven SPDEs with two reflecting walls and their applications. Journal of Mathematical Analysis and Applications, 2019, 469: 568-593
[9] Xie B.Log-Harnack inequality for reflected SPDEs driven by multiplicative noises and its applications. Stochastics and Partial Differential Equations: Analysis and Computations, 2022, 10: 419-445
[10] Li J, Mi C, Xing C, et al.General coupled mean-field reflected forward-backward stochastic differential equations. Acta Mathematica Scientia, 2023, 43B: 2234-2262
[11] Sylla L.Reflected backward stochastic differential equation with jumps and viscosity solution of second order integro-differential equation without monotonicity condition: Case with the measure of Levy infinite. Acta Mathematica Scientia, 2019, 39B: 819-844
[12] Zhang T, Yang J.White noise driven SPDEs with two reflecting walls. Infinite Dimensional Analysis, Quantum Probability and Related Topics, 2011, 14: 647-659
[13] Hairer M, Mattingly J.A theory of hypoellipticity and unique ergodicity for semilinear stochastic PDEs. Electronic Journal of Probability, 2011, 16: 658-738
[14] Hairer M.Exponential mixing properties of stochastic PDEs through asymptotic coupling. Probability Theory and Related Fields, 2002, 124: 345-380
[15] Odasso C.Exponential mixing for stochastic PDEs: the non-additive case. Probability Theory and Related Fields, 2008, 140: 41-82
[16] Mattingly J C.Exponential convergence for the stochastically forced Navier-Stokes equations and other partially dissipative dynamics. Communications in Mathematical Physics, 2002, 230: 421-462
[17] Lindvall T.Lectures on the Coupling Method. New York: Wiley, 1992
[18] Da Prato G, Zabczyk J.Ergodicity for Infinite Dimensional Systems. Cambridge: Cambridge University Press, 1996
[19] Shi Y, Liu B. Moment estimates for invariant measures of stochastic Burgers equations. Advances in Difference Equations, 2020, 2020: Art 11
[20] Zhang T.Stochastic Burgers type equations with reflection: existence, uniqueness. Journal of Differential Equations, 2019, 267: 4537-4571 |