id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ejpam-6154	Mohammed, Lawan; Kilicman, Adem; Bamanga, D. 	Efficient Viscosity Algorithms for Solving the Split Equality Fixed-Point Problem	2025	18	.pdf	application/pdf	5816	356	83	(iv) Directed if ∥T1y − z∥2 ≤ ∥y − z∥2 − ∥T1y − y∥2,∀y ∈ H1 and z ∈ Fix(T1). Similarly, lim sup n→∞ ∥zn − U2zn∥ = 0. (23) On the other hand, ∥A1yn −A2zn∥2 = ⟨A1yn −A2zn,A1yn −A2zn⟩ = ⟨A1yn −A2zn,A1yn −A1y⟩+ ⟨A2zn −A1yn,A2zn −A2z⟩ , = ⟨A∗ 1(A1yn −A2zn), yn − y⟩+ ⟨A∗ 2(A2zn −A1yn), zn − z⟩ ≤∥A∗ 1(A1yn −A2zn) + (yn − U1yn)− (yn − U1yn)∥∥yn − y∥∥ + ∥A∗ 2(A2zn −A1yn) + (zn − U2zn)− (zn − U2zn)∥∥zn − z∥ ≤∥A∗ 1(A1yn −A2zn)− (yn − U1yn)∥∥yn − y∥ + ∥yn − U1yn∥∥yn − y∥ + ∥A∗ 2(A2zn −A1yn)− (zn − U2zn)∥∥zn − z∥ + ∥zn	cache/ejpam-6154.pdf	txt/ejpam-6154.txt