Asymptotic behavior of non-autonomous fractional stochastic $ p $-Laplacian equations with colored noise and delay on $ \mathbb{R}^n $

This paper deals with the asymptotic behavior of solutions to a class non-autonomous fractional stochastic $ p $-Laplacian equations delay driven by nonlinear colored noise on entire space \mathbb{R}^n $. We firstly considered existence continuous random dynamical system for as well uniform estimates respect time delay. then showed pullback asymptotical compactness and uniqueness tempered attractors utilizing Arzela-Ascoli theorem tail-estimates large variables when is enough surmount lack compact Sobolev embeddings unbounded domains.