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In this work, we define the concept of a w-b-cone distance int v s    -cone b-metric spaces which differs from generalized c-distance in cone b-metric spaces, and we discuss its properties. Our results are significant, since all of the results in fixed point theory with respect to a generalized c-distance can be introduced in the version of w-b-cone distance. Moreover, using Minkowski functionals in topological vector spaces, we prove the equivalence between some fixed point results with respect to aw t    -distance in general b-metric spaces and a w-b-cone distance int v s    -cone b-metric spaces.

w-b-Cone Distance and Its Related Results: A Survey