[1]  Ahmed N U, Ding X. A semilinear Mckean-Vlasov stochastic evolution equation in Hilbert space. Stochastic Process Appl,  1995,  60(1): 65--85

[2]  Chojnowska-Michalik A, Goldys B. Existence, uniqueness and invariant measures for stochastic semilinear equation on Hilbert spaces.   Probab Theory Relat Fields,  1995, 102(3): 331--356

[3]  Dawson D A, G\"artner J. Large deviations from the Mckean Vlasov limit for weakly interacting diffusions.   Stochastics,  1987, 20(44): 247--308

[4]  Da Prato G,  Zabczyk J. Regular densities of invariant measures in Hilbert spaces. J Funct Anal, 1995, 130(2): 427--449

[5]  Da Prato G,  Zabczyk J. Stochastic Equations in Infinite Dimensions. In Encyclopedia of Mathematics and Its Applications 44. Cambridge: Cambridge University Press, 1992

[6]  Fuhrman M, Tessitore G. Nonlinear Kolmogorov equations in infinite dimensional spaces: the backward stochastic differential equations approach and applications to optimal control.  The Annals of Probability,
2002, 30(3): 1397--1465

[7]  Léonard C. Large deviations and law of large numbers for a mean field type interacting particle system.   Stochastic Process Appl, 1987,  25(2): 215--235

[8]  Nagasawa M,  Tanaka H. Diffusion with interactions and collisions between coloured particles and the propogation of chaos.  Probab Theory Relat Fields, 1987, 74(2): 161--198

[9]  Peszat S, Zabczyk J. Strong Feller property and irreducibility for diffusions on Hilbert spaces.  The Annals of Probability, 1995, 23(1): 157--172

[10]  Zabczyk J. Parabolic Equations on Hilbert Spaces, Stochastic PDE's and Kolmogorov Equations in Infinite Dimensions. In: Lecture Notes in Math. Berlin: Springer, 1999, 1715: 117--213

[11]  Zhang X. L^p -Theory of semilinear SPDEs on general measure spaces and applications.  J Funct Anal, 2006, 239: 44--75