Abstract
The notion of R-weak commutativity of type (Ag) and that of compatibility of a pair of self mappings is extended to the framework of uniform spaces and fixed point theorems concerning them are proved. The results obtained in the process generalize several known results in the literature including the recent results of V. Pant, R.P. Pant and others and have a bearing on a problem of B.E. Rhoades.
Cuvinte cheie
common fixed point
R-weakly commuting map of type (Ag)
compatible map
non-compatible map
Hausdorff uniform space