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ON LINEAR RELATIONS AMONG TOTALLY ODD MULTIPLE ZETA VALUES RELATED TO PERIOD POLYNOMIALS

机译:与周期多项式有关的奇数个Zeta值之间的线性关系

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摘要

We show that there is a relationship between modular forms and totally odd multiple zeta values by relating the matrix E-N,E-r, whose entries are given by the polynomial representations of the Ihara action, with even period polynomials. We also consider the matrix C-N,C-r defined by Brown and give a new upper bound of the rank of C-N,C-4. This result gives support to the uneven part of the motivic Broadhurst-Kreimer conjecture of depth 4.
机译:通过将矩阵E-N,E-r关联起来,我们证明了模块化形式和完全奇数个zeta值之间存在关系,该矩阵的项由Ihara动作的多项式表示给出,且周期为偶数多项式。我们还考虑布朗定义的矩阵C-N,C-r,并给出C-N,C-4秩的新上限。这一结果为深度4的动机Broadhurst-Kreimer猜想的不平坦部分提供了支持。

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