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Finite \\(q\\)-multiple harmonic sums on \\(2-\\cdots-2,1-\\cdots-1\\) indices
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Finite \\(q\\)-multiple harmonic sums on \\(2-\\cdots-2,1-\\cdots-1\\) indices
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Paper
Finite \\(q\\)-multiple harmonic sums on \\(2-\\cdots-2,1-\\cdots-1\\) indices
2026
Overview
There are many results for explicit expressions about \\(q\\)-multiple zeta values or \\(q\\)-harmonic sums on \\(A-\\cdots-A\\) indices, that is, the indices are the same. Though the way to treat \\(q\\)-multiple zeta values unless the indices are the same, it has been successful to get the explicit expression of \\(q\\)-harmonic sums on \\(1-\\cdots-1,2,1-\\cdots-1\\) indices. In this paper, we shall consider more general results when the ratio of indices of \\(2\\) to indices of \\(1\\) increases.
Publisher
Cornell University Library, arXiv.org
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