Fixed point theory (locally (α,β,ψ) dominated contractive condition)
locally (α,β,ψ) dominated contractive condition Theorem 2.1 Let α,β:X×X→[0,+∞), r>0, x₀∈X, ψ∈Ψ, (X,d) be an (α,β)-complete metric space and S,T:X→X. If the following conditions hold: 1) S and T are (α,β)-continuous, 2) The pair (S,T) satisfies the locally (α,β,ψ) dominated contractive condition on B(x₀,r), 3) If x and y belongs...
Sep 1, 20220