On the iterative test for j-contractive mappings in uniform spaces
Edelstein iterative test for j-contractive mappings in uniform spaces is established.
Edelstein iterative test for j-contractive mappings in uniform spaces is established.
In this paper we deal with the maximal monotonicity of A + B when the two maximal monotone operators A and B defined in a Hilbert space X are satisfying the condition: Uλ ≥ 0 λ (dom B - dom A) is a closed linear subspace of X.
New contributions concerning the minimal displacement of points under mappings (defect of fixed point) are obtained.