Tightening monogamy and polygamy relations of unified entanglement in multipartite systems

We study monogamy and polygamy inequalities of unified entanglement in multipartite quantum systems. first derive the inequality unified-(q, s) for multi-qubit states under arbitrary bipartition, then obtain $$\alpha $$ th ( $$0\le \alpha \le \frac{r}{2}, r\ge \sqrt{2}$$ ) power formation tripartite their generalizations states. also generalize bipartition. Moreover, we investigate $$\beta \ge \mathrm{max}\{1, s\}, 0\le s\le s_0, s_0\le $$2\otimes 2\otimes 2$$ n-qubit Finally, using detailed examples, show that results are tighter than previous studies.