id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ejde-235	Huang, Lan-Xin; Wu, Xing-Ping; Tang, Chun-Lei	Multiple positive solutions for nonhomogeneous Schrodinger-Poisson systems with Berestycki-Lions type conditions	2021	14	.pdf	application/pdf	6041	368	84	Repeating the proof of Lemma 2.2, we easily obtain on(1) = 〈I ′λ,T (un)− I ′λ,T (u), un − u〉 ≥ min{1,m}〈un, un − u〉 −max{1,m}〈u, un − u〉 + λhT (un) ∫ R3 φunun(un − u) dx− λhT (u) ∫ R3 φuu(un − u) dx + aλ,T (un) 2 〈un, un − u〉 − aλ,T (u) 2 〈u, un − u〉 − ∫ R3 (g1(un)− g1(u))(un 〈un, un − u〉, 8 L.-X. HUANG, X.-P. WU, C.-L. TANG EJDE-2021/01 this shows that ( min{1,m} + aλ,T (un) 2 ) 〈un, un − u〉 → 0 as n → ∞. By (2.2) and (3.2), we have |aλ,T (un)| ≤ λT−2|χ′(T−2‖un‖2)| ∣∣ ∫ R3 φunu 2 n dx ∣∣ < 8λT̃ .	cache/ejde-235.pdf	txt/ejde-235.txt