Monogamy and Polygamy Relations of Quantum Correlations for Multipartite Systems

We study the monogamy and polygamy inequalities of quantum correlations in arbitrary dimensional multipartite systems. first derive inequality $\alpha$th ($0\leq\alpha\leq\frac{r}{2}, r\geq2$) power concurrence for any $2\otimes2\otimes2^{n-2}$ tripartite states generalize it to $n$-qubit states. In addition concurrence, we show that relations are satisfied by other correlation measures such as entanglement formation. Moreover, $\beta$th ($\beta\leq0$) ($\beta\geq s, 0\leq s\leq1$) negativity presented $2\otimes2\otimes2^{n-2}$. then obtain Finally, our results shown be tighter than previous studies using detailed examples.