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Zeros of a polynomial of
Tomokazu Onozuka
We give results on zeros of a polynomial of . First, we give a zero free region and prove that there exist zeros corresponding to the trivial zeros of…
Bowman-Bradley type theorem for finite multiple zeta values in
Hideki Murahara, Tomokazu Onozuka, Shin-ichiro Seki
Bowman and Bradley obtained a remarkable formula among multiple zeta values. The formula states that the sum of multiple zeta values for indices which consist of the shuffle of two…
Derivation relation for finite multiple zeta values in
Hideki Murahara, Tomokazu Onozuka
Ihara, Kaneko, and Zagier proved the derivation relation for multiple zeta values. The first named author obtained its counterpart for finite multiple zeta values in .…
An interpolation of Ohno's relation to complex functions
Minoru Hirose, Hideki Murahara, Tomokazu Onozuka
Ohno's relation is a well known formula among multiple zeta values. In this paper, we present its interpolation to complex functions.
Sum formula for multiple zeta function
Minoru Hirose, Hideki Murahara, Tomokazu Onozuka
The sum formula is a well known relation in the field of the multiple zeta values. In this paper, we present its generalization for the Euler-Zagier multiple zeta function.