id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ejde-623	Gao, Yue; Yang, Xue	Periodic solutions in distribution for stochastic lattice differential equations	2024	15	.pdf	application/pdf	5147	326	82	By Hölder inequality, [20, Theorem 1.7.2], Assumption 2.1, and (3.1), we obtain E ( sup 0≤s≤t ∥u(t)∥pρ ) = E ( sup 0≤s≤t ∥u0 + ∫ s 0 [−νAu(s)− λu(s) + f(u(s)) + g(r)]dr + ∫ s 0 σ(r, u(r))dW (r)∥pρ ) ≤ 3p−1E∥u0∥pρ + (12t)p−1E[ ∫ t 0 ∥ − νAu(s)− λu(s) + f(u(s)) = ∫ t 0 [−νA(u(s)− ũ(s))− λu(s) + λũ(s)) + f(u(s))− f(ũ(s))]ds+ ∫ t 0	cache/ejde-623.pdf	txt/ejde-623.txt