  This research offers a comprehensive approach to strengthening both
monogamous and polygamous relationships within the context of quantum
correlations in multipartite quantum systems. We present the most stringent
bounds for both monogamy and polygamy in multipartite systems compared to
recently established relations. We show that whenever a bound is given (named
it monogamy or polygamy), our bound indexed by some parameter $s$ will always
be stronger than the given bound derived from the base relation. The study
includes detailed examples, highlighting that our findings exhibit greater
strength across all existing cases in comparison.
