q-Analogues of Some Series for Powers of $$\pi $$

We obtain q-analogues of several series for powers $$\pi $$ . For example, the identity $$\begin{aligned} \mathop {\sum }\limits _{k=0}^\infty \frac{(-1)^k}{(2k+1)^3}=\frac{\pi ^3}{32} \end{aligned}$$ has following q-analogue: (-1)^k\frac{q^{2k}(1+q^{2k+1})}{(1-q^{2k+1})^3}=\frac{(q^2;q^4)_{\infty }^2(q^4;q^4)_{\infty }^6}{(q;q^2)_{\infty }^4}, where q is any complex number with $$|q|<1$$ also give four new found by second author.