Zeta elements in depth 3 and the fundamental Lie algebra of the infinitesimal Tate curve
This paper draws connections between the double shuffle equations and structure of associators; universal mixed elliptic motives as defined by Hain and Matsumoto; and the Rankin-Selberg method for modular forms for $SL_2(\mathbb{Z})$. We write down explicit formulae for zeta elements $\sigma_{2n-1}$...
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| 格式: | Journal article |
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Cambridge University Press
2017
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