  Since Bustince et al. introduced the concepts of overlap and grouping
functions, these two types of aggregation functions have attracted a lot of
interest in both theory and applications. In this paper, the depiction of
$(O,G)$-granular variable precision fuzzy rough sets ($(O,G)$-GVPFRSs for
short) is first given based on overlap and grouping functions. Meanwhile, to
work out the approximation operators efficiently, we give another expression of
upper and lower approximation operators by means of fuzzy implications and
co-implications. Furthermore, starting from the perspective of construction
methods, $(O,G)$-GVPFRSs are represented under diverse fuzzy relations.
Finally, some conclusions on the granular variable precision fuzzy rough sets
(GVPFRSs for short) are extended to $(O,G)$-GVPFRSs under some additional
conditions.
