A note on the zeros of twisted q-Euler polynomials with weak weight alpha

In this paper weobserve the behavior of complex roots of twisted $q$-Eulernumbers and polynomials $widetilde{E}_{n, q, w }^{(alpha)}(x)$with weak weight $alpha$, using numerical investigation. By meansof numerical experiments, we demonstrate a remarkably regularstructure of the complex roots of twisted $q$-Euler numbers andpolynomials $widetilde{E}_{n, q, w }^{(alpha)}(x)$ with weakweight $alpha$. Finally, we give a table for the solutions oftwisted $q$-Euler numbers and polynomials $widetilde{E}_{n, q, w}^{(alpha)}(x)$ with weak weight $alpha$.