4 citations · 12 across the 8 of their papers we have counts for
8 papers
Generalized hyperharmonic number sums with reciprocal binomial coefficients
Rusen Li
In this paper, we mainly show that generalized hyperharmonic number sums with reciprocal binomial coefficients can be expressed in terms of classical (alternating) Euler sums, zeta…
Integrals of polylogarithms and infinite series involving generalized harmonic numbers
Rusen Li
In this paper, we give explicit evaluation for some infinite series involving generalized (alternating) harmonic numbers. In addition, some formulas for generalized (alternating) h…
Explicit evaluation of some integrals involving polylogarithm functions
Rusen Li
In this paper, we give explicit evaluation for some integrals involving polylogarithm functions of types and $\int_{0}^{x}\log^{m}(t) Li_{p…
Summation formulas of hyperharmonic numbers with their generalizations II
Takao Komatsu, Rusen Li
In 1990, Spieß\, gave some identities of harmonic numbers including the types of , and $\sum_{\ell=1}^n\ell^k H_\el…
Euler sums of generalized hyperharmonic numbers
Rusen Li
In this paper, we mainly show that Euler sums of generalized hyperharmonic numbers can be expressed in terms of linear combinations of the classical Euler sums.
Summation formulas of -hyperharmonic numbers
Takao Komatsu, Rusen Li
In this paper, several weighted summation formulas of -hyperharmonic numbers are derived. As special cases, several formulas of hyperharmonic numbers of type $\sum_{\ell=1}^{n}…
Convolution identities for Tribonacci numbers with symmetric formulae
Takao Komatsu, Rusen Li
Many kinds of convolution identities have been considered about several numbers, including Bernoulli, Euler, Genocchi, Cauchy, Stirling, and Fibonacci numbers. The well-known basic…
Convolution identities for Tetranacci numbers
Rusen Li
We give convolution identities without binomial coefficients for Tetranacci numbers and convolution identities with binomial coefficients for Tetranacci and Tetranacci-type numbers…