activity
20092022
most citedComplete monotonicity of some functions involving polygamma functions

77 citations · 1.1k across the 47 of their papers we have counts for

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Showing 2014Show all

7 papers · 1 filter

math.NT2014★ 9 cited

A new explicit formula for Bernoulli and Genocchi numbers in terms of Stirling numbers

Bai-Ni Guo, Feng Qi

In the paper, the authors review some explicit formulas and establish a new explicit formula for Bernoulli and Genocchi numbers in terms of Stirling numbers of the second kind.

math.CO2014★ 26 cited

An explicit formula for Bell numbers in terms of Stirling numbers and hypergeometric functions

Feng Qi

In the paper, the author finds an explicit formula for computing Bell numbers in terms of Kummer confluent hypergeometric functions and Stirling numbers of the second kind.

math.CO2014★ 25 cited

An explicit formula for Bernoulli polynomials in terms of -Stirling numbers of the second kind

Bai-Ni Guo, István Mező, Feng Qi

In the paper, the authors establish an explicit formula for computing Bernoulli polynomials at non-negative integer points in terms of -Stirling numbers of the second kind.

math.CO2014★ 12 cited

Some integral representations and properties of Lah numbers

Bai-Ni Guo, Feng Qi

In the paper, the authors find some integral representations and discover some properties of Lah numbers.

math.CO2014★ 14 cited

Six proofs for an identity of the Lah numbers

Bai-Ni Guo, Feng Qi

In the paper, utilizing respectively the induction, a generating function of the Lah numbers, the Chu-Vandermonde summation formula, an inversion formula, the Gauss hypergeometric…

math.NT2014★ 28 cited

An explicit formula for Bernoulli numbers in terms of Stirling numbers of the second kind

Feng Qi

In the note, the author discovers an explicit formula for computing Bernoulli numbers in terms of Stirling numbers of the second kind.

math.NT2014★ 19 cited

Alternative proofs of a formula for Bernoulli numbers in terms of Stirling numbers

Bai-Ni Guo, Feng Qi

In the paper, the authors provide four alternative proofs of an explicit formula for computing Bernoulli numbers in terms of Stirling numbers of the second kind.