Wong-Zakai approximations and pathwise dynamics of stochastic fractional lattice systems

<p style='text-indent:20px;'>This paper is concerned with the pathwise dynamics of stochastic fractional lattice systems driven by Wong-Zakai type approximation noises. The existence and uniqueness pullback random attractor are established for approximate system a wide class nonlinear diffusion term. For linear multiplicative noise additive white noise, upper semicontinuity attractors corresponding also proved when step size approaches zero.</p>