Functional Equations and the Harmonic Relations for Multiple Zeta ValuesPreprint Series # 765
AbstractLet $\theta (x)$ denote Jacobi's theta function. We show that the function $F_\xi (x) = (\theta '(0) \theta (x+\xi) )/ (\theta (x) \theta (\xi))$ satisfies functional equations, which is a generalization of the harmonic relations for multiple zeta values.
