Luhao Yan

most citedParametric Euler

T

-sums of odd harmonic numbers

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math.NT2022★ 1 cited

Parametric Euler $T$ -sums of odd harmonic numbers

Ce Xu, Lu Yan

In this paper, we define a parametric variant of generalized Euler sums and call them the (alternating) parametric Euler $T$ -sums. By using the contour integration method and resid…

math.NT2021

The reciprocals of tails of the alternating Riemann zeta function

Zhonghua Li, Lu Yan

In this paper, we give the integer parts of reciprocals of tails of the alternating Riemann zeta function at $s = 1, 2, 3, 4$ by using several new inequalities and elementary method.

Parametric Euler T-sums of odd harmonic numbers

The reciprocals of tails of the alternating Riemann zeta function

Parametric Euler $T$ -sums of odd harmonic numbers