Driss Essouabri, Kohji Matsumoto
Published 2018-12-10Version 1
We study the behavior of partially twisted multiple zeta-functions. We give new closed and explicit formulas for special values at non-positive integer points of such zeta-functions. Our method is based on a result of M. de Crisenoy on the fully twisted case and the Mellin-Barnes integral formula.
Comments: 21pages. arXiv admin note: substantial text overlap with arXiv:1703.07525
Values at non-positive integers of partially twisted multiple zeta-functions II
Desingularization of complex multiple zeta-functions, fundamentals of $p$-adic multiple $L$-functions, and evaluation of their special values
Values of multiple zeta-functions with polynomial denominators at non-positive integers
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