FIXED POINT SOLUTIONS FOR NONLINEAR SYSTEMS IN SYMMETRIC METRIC SPACES

Abstract

Using the CLRg property—which fully assumes the condition of closedness of the range of the
involved map and has an advantage over the (E.A) property—this paper aims to prove some
common coincidence and common fixed point theorems in the domain of symmetric metric
space via faintly compatibility, under various contractive conditions. Consequently, authors are
currently focusing on this property to generalise the results found in the literature. The findings
here build upon and refine earlier, more well recognised findings in the field of fixed point
theory