The algebra of multiple harmonic series

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Abstract

Recently there has been much interest in multiple harmonic series ζ(i1,i2,...,ik) = ∑ n1>n2>⋯>nk≥1 1/ni11ni22 ⋯ nikk (which converge when the exponents i; are positive integers and i1 > 1), also known as multiple zeta values or Euler/Zagier sums. Starting with the noncommutative polynomial algebra Q.

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APA

Hoffman, M. E. (1997). The algebra of multiple harmonic series. Journal of Algebra, 194(2), 477–495. https://doi.org/10.1006/jabr.1997.7127

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