Symmetric identities for \((P,Q)\)-analogue of tangent zeta function (Q2333766)

Summary: The goal of this paper is to define the \((p,q)\)-analogue of tangent numbers and polynomials by generalizing the tangent numbers and polynomials and Carlitz-type \(q\)-tangent numbers and polynomials. We get some explicit formulas and properties in conjunction with \((p,q)\)-analogue of tangent numbers and polynomials. We give some new symmetric identities for \((p,q)\)-analogue of tangent polynomials by using \((p,q)\)-tangent zeta function. Finally, we investigate the distribution and symmetry of the zero of \((p,q)\)-analogue of tangent polynomials with numerical methods.