High-order Wong-Zakai approximations for non-autonomous stochastic p -Laplacian equations on \mathbb{R}^N

In this paper, we investigate the approximations of stochastic \begin{document}$ p $\end{document}-Laplacian equation with additive white noise by a family piecewise deterministic partial differential equations driven stationary process. We firstly obtain tempered pullback attractors for random id="M4">\begin{document}$ general diffusion. secondly prove convergence solutions and upper semi-continuity Wong-Zakai approximation in Hilbert space case. Thirdly, truncation technique, uniform compactness attractor respect to quantity is derived id="M5">\begin{document}$ q $\end{document}-times integrable functions, where well established.