The Bowman-Bradley theorem for multiple zeta-star values

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• 作者：Hiroki Kondo^a ; ^{hiroki.kondou@nisshinfire.co.jp} ; Shingo Saito^b ; ^{ssaito@imi.kyushu-u.ac.jp} ; Tatsushi Tanaka^c ; ^{t.tanaka@cc.kyoto-su.ac.jp}
• 关键词：primary ; 11M32 ; secondary ; 05A19
• 刊名：Journal of Number Theory
• 出版年：2012
• 期刊代码：78_0022314x
• 类别：mt
• 出版时间：September, 2012
• 卷：132
• 期：9
• 页码：1984-2002
• 文件大小：239 K

摘要

Text

The Bowman-Bradley theorem asserts that the multiple zeta values at the sequences obtained by inserting a fixed number of twos between add up to a rational multiple of a power of 蟺. We establish its counterpart for multiple zeta-star values by showing an identity in a non-commutative polynomial algebra introduced by Hoffman.

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