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Linear relations of Ohno sums of multiple zeta values
Minoru Hirose, Hideki Murahara, Tomokazu Onozuka +1
Ohno's relation is a well-known family of relations among multiple zeta values, which can naturally be regarded as a type of duality for a certain power series which we call an Ohn…
Yamamoto's interpolation of finite multiple zeta and zeta-star values
Hideki Murahara, Masataka Ono
We study a polynomial interpolation of finite multiple zeta and zeta-star values with variable , which is an analogue of interpolated multiple zeta values introduced by Yamamoto…
Quasi-derivation relations for multiple zeta values revisited
Masanobu Kaneko, Hideki Murahara, Takuya Murakami
We take another look at the so-called quasi-derivation relations in the theory of multiple zeta values, by giving a certain formula for the quasi-derivation operator. In doing so,…
Generating functions for Ohno type sums of finite and symmetric multiple zeta-star values
Minoru Hirose, Hideki Murahara, Shingo Saito
Ohno's relation states that a certain sum, which we call an Ohno type sum, of multiple zeta values remains unchanged if we replace the base index by its dual index. In view of Oyam…