Instant Multiple Zeta Values at Non-Positive Integers and Bernoulli Functions

Details Instant Multiple Zeta Values at Non-Positive Integers and Bernoulli Functions Instant Multiple Zeta Values at Non-Positive Integers and Bernoulli Functions

2009-11-07

arxiv.org/abs/0911.1434v1

Mathematics

Number Theory

10 pages

Scientific paper

We give an instant evaluation of multiple Zeta function at non-positive integers by elementary methods and discuss the Fourier theory (on unit interval) of the product of Bernoulli polynomials.We also show that the polynomial expression for Hurwitz Zeta function(at non-positive integral values of the first variable) and the polynomial expression for Bernoulli polynomials are equivalent.

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