On some new formulae involving the Stieltjes constants
arXiv:1902.00510
Abstract
We show that the generalised Stieltjes constants may be represented by infinite series involving logarithmic terms. Some relations involving the derivatives of the Hurwitz zeta function are also investigated
References in corpus (6)
- Series representations for the Stieltjes constants
- On an integral involving the digamma function
- The difference between two Stieltjes constants
- Some applications of the Dirichlet integrals to the summation of series and the evaluation of integrals involving the Riemann zeta function
- Determination of the Stieltjes constants at rational arguments
- Some integrals and series involving the Stieltjes constants