# Special values of generalized multiple Hurwitz zeta function at non-positive integers

## TL;DR

This paper introduces a new method using Raabe's formula and Bernoulli numbers to evaluate the generalized multiple Hurwitz zeta function at non-positive integers.

## Contribution

It presents an alternative approach for calculating these special values, expanding the computational techniques for zeta functions.

## Key findings

- Derived explicit formulas for the zeta function at non-positive integers.
- Demonstrated the effectiveness of Raabe's formula in this context.
- Connected Bernoulli numbers to the evaluation process.

## Abstract

In this paper, we provide an alternative method to calculate the values of generalized multiple Hurwitz zeta function at non-positive integers by means of \emph{Raabe}'s formula and the \textit{Bernoulli} numbers.