A New Structure and Contribution in D-metric Spaces

Study of Metric Space and Its Variants

“…Space [24][25][26]. Since 2-metric space was not continuous and convergent for all three points, so Dhage [24] introduced the new generalized class of the ordinary metric space.…”

“…(1) e analysis is obtained from the results of nonlinear self-mapping, which satisfies the particular form (completeness and boundedness) of contraction condition in D-metric space, to prove the existence of a unique fixed point [25]. (2) Singh et al introduced semicompatibility in D-metric space for "fixed-point theorems" with the help of the orbit concept [26].…”