On the generalized nonlinear quasivariational inclusions
On the convergence of the Ishikawa iterates to a common fixed point of two mappings
Let be a convex subset of a complete convex metric space , and and be two selfmappings on . In this paper it is shown that if the sequence of Ishikawa iterations associated with and converges, then its limit point is the common fixed point of and . This result extends and generalizes the corresponding results of Naimpally and Singh [6], Rhoades [7] and Hicks and Kubicek [3].
Extensions of minimization theorems and fixed point theorems on a quasimetric space.
Existence theorems for generalized distance on complete metric spaces.
A minimization theorem in quasi-metric spaces and its applications.
Common fixed point theorems for a weak distance in complete metric spaces.
Common fixed point theorems of contractive-type mappings.
On coincidence and common fixed points of nearly densifying mappings.
Results on common fixed points.
Some results on fixed point theorems for multivalued mappings in complete metric spaces.
A general lemma for fixed-point theorems involving more than two maps in -metric spaces with applications.
Coincidence and fixed point theorems in metric and Banach spaces.
The equivalence between the convergences of Mann and Ishikawa iteration methods with errors for demicontinuous -strongly accretive operators in uniformly smooth Banach spaces.
The solvability of a new system of nonlinear variational-like inclusions.
Applications of W. A. Kirk's fixed-point theorem to generalized nonlinear variational-like inequalities in reflexive Banach spaces.
Auxiliary principle for generalized strongly nonlinear mixed variational-like inequalities.
Approximate fixed points for nonexpansive and quasi-nonexpansive mappings in hyperspaces.
On solvability of a generalized nonlinear variational-like inequality.
On properties of solutions for two functional equations arising in dynamic programming.
On fixed point theorems for multivalued contractions.
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